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## Course: Algebra 2 Â > Â Unit 6

Solving exponential equations using exponent properties.

- Solve exponential equations using exponent properties
- Solving exponential equations using exponent properties (advanced)
- Solve exponential equations using exponent properties (advanced)
- Rational exponents and radicals: FAQ

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## Video transcript

## Get step-by-step solutions to your math problems

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- Pre Algebra Order of Operations Factors & Primes Fractions Long Arithmetic Decimals Exponents & Radicals Ratios & Proportions Percent Modulo Mean, Median & Mode Scientific Notation Arithmetics
- Algebra Equations Inequalities System of Equations System of Inequalities Basic Operations Algebraic Properties Partial Fractions Polynomials Rational Expressions Sequences Power Sums Interval Notation Pi (Product) Notation Induction Logical Sets Word Problems
- Pre Calculus Equations Inequalities Simultaneous Equations System of Inequalities Polynomials Rationales Complex Numbers Polar/Cartesian Functions Arithmetic & Comp. Coordinate Geometry Plane Geometry Solid Geometry Conic Sections Trigonometry
- Calculus Derivatives Derivative Applications Limits Integrals Integral Applications Integral Approximation Series ODE Multivariable Calculus Laplace Transform Taylor/Maclaurin Series Fourier Series Fourier Transform
- Functions Line Equations Functions Arithmetic & Comp. Conic Sections Transformation
- Linear Algebra Matrices Vectors
- Trigonometry Identities Proving Identities Trig Equations Trig Inequalities Evaluate Functions Simplify
- Statistics Mean Geometric Mean Quadratic Mean Average Median Mode Order Minimum Maximum Probability Mid-Range Range Standard Deviation Variance Lower Quartile Upper Quartile Interquartile Range Midhinge Standard Normal Distribution
- Physics Mechanics
- Chemistry Chemical Reactions Chemical Properties
- Finance Simple Interest Compound Interest Present Value Future Value
- Economics Point of Diminishing Return
- Conversions Radical to Exponent Exponent to Radical To Fraction To Decimal To Mixed Number To Improper Fraction Radians to Degrees Degrees to Radians Hexadecimal Scientific Notation Distance Weight Time
- Pre Algebra
- One-Step Addition
- One-Step Subtraction
- One-Step Multiplication
- One-Step Division
- One-Step Decimals
- Two-Step Integers
- Two-Step Add/Subtract
- Two-Step Multiply/Divide
- Two-Step Fractions
- Two-Step Decimals
- Multi-Step Integers
- Multi-Step with Parentheses
- Multi-Step Rational
- Multi-Step Fractions
- Multi-Step Decimals
- Solve by Factoring
- Completing the Square
- Quadratic Formula
- Biquadratic
- Logarithmic
- Exponential
- Rational Roots
- Floor/Ceiling
- Equation Given Roots
- Newton Raphson
- Substitution
- Elimination
- Cramer's Rule
- Gaussian Elimination
- System of Inequalities
- Perfect Squares
- Difference of Squares
- Difference of Cubes
- Sum of Cubes
- Polynomials
- Distributive Property
- FOIL method
- Perfect Cubes
- Binomial Expansion
- Negative Rule
- Product Rule
- Quotient Rule
- Expand Power Rule
- Fraction Exponent
- Exponent Rules
- Exponential Form
- Logarithmic Form
- Absolute Value
- Rational Number
- Powers of i
- Partial Fractions
- Is Polynomial
- Leading Coefficient
- Leading Term
- Standard Form
- Complete the Square
- Synthetic Division
- Linear Factors
- Rationalize Denominator
- Rationalize Numerator
- Identify Type
- Convergence
- Interval Notation
- Pi (Product) Notation
- Boolean Algebra
- Truth Table
- Mutual Exclusive
- Cardinality
- Caretesian Product
- Age Problems
- Distance Problems
- Cost Problems
- Investment Problems
- Number Problems
- Percent Problems
- Addition/Subtraction
- Multiplication/Division
- Dice Problems
- Coin Problems
- Card Problems
- Pre Calculus
- Linear Algebra
- Trigonometry
- Conversions

## Most Used Actions

Number line.

- 8^{x-2}=\sqrt{8}
- 10^{1-x}=10^4
- 6^{3x}=2^{2x-3}
- 3^x=9^{x+5}
- What is an exponential equation?
- An exponential equation is an equation that contains an exponential expression of the form b^x, where b is a constant (called the base) and x is a variable.
- How do you solve exponential equations?
- To solve an exponential equation start by isolating the exponential expression on one side of the equation. Then, take the logarithm of both sides of the equation to convert the exponential equation into a logarithmic equation. The logarithm must have the same base as the exponential expression in the equation. Use logarithmic properties to simplify the logarithmic equation, and solve for the variable by isolating it on one side of the equation.
- What is an exponent?
- An exponent is a mathematical notation indicating the number of times a value is multiplied by itself.
- what is e in math?
- In mathematics, 'e' refers to the mathematical constant approximately equal to 2.71828. It is widely used in various mathematical and scientific fields, such as exponential and logarithmic functions.
- Is log the inverse of exponential?
- Logarithm and exponential are inverse functions. If y = b^x, where b is the base of the exponential, then x = logb(y).

exponential-equation-calculator

- High School Math Solutions – Exponential Equation Calculator Solving exponential equations is pretty straightforward; there are basically two techniques: <ul> If the exponents... Read More

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A value is said to be a root of a polynomial if ..

The largest exponent of appearing in is called the degree of . If has degree , then it is well known that there are roots, once one takes into account multiplicity. To understand what is meant by multiplicity, take, for example, . This polynomial is considered to have two roots, both equal to 3.

One learns about the "factor theorem," typically in a second course on algebra, as a way to find all roots that are rational numbers. One also learns how to find roots of all quadratic polynomials, using square roots (arising from the discriminant) when necessary. There are more advanced formulas for expressing roots of cubic and quartic polynomials, and also a number of numeric methods for approximating roots of arbitrary polynomials. These use methods from complex analysis as well as sophisticated numerical algorithms, and indeed, this is an area of ongoing research and development.

Systems of linear equations are often solved using Gaussian elimination or related methods. This too is typically encountered in secondary or college math curricula. More advanced methods are needed to find roots of simultaneous systems of nonlinear equations. Similar remarks hold for working with systems of inequalities: the linear case can be handled using methods covered in linear algebra courses, whereas higher-degree polynomial systems typically require more sophisticated computational tools.

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Although such methods are useful for direct solutions, it is also important for the system to understand how a human would solve the same problem. As a result, Wolfram|Alpha also has separate algorithms to show algebraic operations step by step using classic techniques that are easy for humans to recognize and follow. This includes elimination, substitution, the quadratic formula, Cramer's rule and many more.

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## How to Solve Math Problems

Last Updated: May 16, 2023 Fact Checked

This article was co-authored by Daron Cam . Daron Cam is an Academic Tutor and the Founder of Bay Area Tutors, Inc., a San Francisco Bay Area-based tutoring service that provides tutoring in mathematics, science, and overall academic confidence building. Daron has over eight years of teaching math in classrooms and over nine years of one-on-one tutoring experience. He teaches all levels of math including calculus, pre-algebra, algebra I, geometry, and SAT/ACT math prep. Daron holds a BA from the University of California, Berkeley and a math teaching credential from St. Mary's College. This article has been fact-checked, ensuring the accuracy of any cited facts and confirming the authority of its sources. This article has been viewed 573,808 times.

Although math problems may be solved in different ways, there is a general method of visualizing, approaching and solving math problems that may help you to solve even the most difficult problem. Using these strategies can also help you to improve your math skills overall. Keep reading to learn about some of these math problem solving strategies.

## Understanding the Problem

- Draw a Venn diagram. A Venn diagram shows the relationships among the numbers in your problem. Venn diagrams can be especially helpful with word problems.
- Draw a graph or chart.
- Arrange the components of the problem on a line.
- Draw simple shapes to represent more complex features of the problem.

## Developing a Plan

## Solving the Problem

## Expert Q&A

- Seek help from your teacher or a math tutor if you get stuck or if you have tried multiple strategies without success. Your teacher or a math tutor may be able to easily identify what is wrong and help you to understand how to correct it. Thanks Helpful 1 Not Helpful 1
- Keep practicing sums and diagrams. Go through the concept your class notes regularly. Write down your understanding of the methods and utilize it. Thanks Helpful 1 Not Helpful 0

## You Might Also Like

- â Daron Cam. Math Tutor. Expert Interview. 29 May 2020.
- â http://www.interventioncentral.org/academic-interventions/math/math-problem-solving-combining-cognitive-metacognitive-strategies
- â http://tutorial.math.lamar.edu/Extras/StudyMath/ProblemSolving.aspx
- â https://math.berkeley.edu/~gmelvin/polya.pdf

## About This Article

To solve a math problem, try rewriting the problem in your own words so it's easier to solve. You can also make a drawing of the problem to help you figure out what it's asking you to do. If you're still completely stuck, try solving a different problem that's similar but easier and then use the same steps to solve the harder problem. Even if you can't figure out how to solve it, try to make an educated guess instead of leaving the question blank. To learn how to come up with a solid plan to use to help you solve a math problem, scroll down! Did this summary help you? Yes No

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## Math Glossary Terms beginning with E

- Elapsed time
- Equal groups
- Equal parts
- Equal shares
- Equation of a Straight Line
- Equiangular triangle
- Equilateral triangle
- Equivalent decimals
- Equivalent fractions
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- Even and odd numbers
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- Exterior Angle Theorem
- (A + B)^3 Formula
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- 30 60 90 Triangle
- 30 Degree Angle
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- 45 degree angle
- 45°-45°-90° Triangle
- A Intersection B Complement
- Absolute Value
- Acute angle
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- Adding and subtracting decimals
- Adding Fractions
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- Adding mixed numbers
- Addition and Subtraction of Fraction
- Addition Property of Equality
- Addition Table
- Additive comparison
- Additive identity property of 0
- Additive Identity vs Multiplicative Identity
- Additive Inverse
- Adjacent Angles
- Algebraic Identities
- Alternate Angles
- Alternate Exterior Angles
- Analog clock
- Angle Bisector
- Angle Bisector Theorem
- Angle measure
- Angle Sum Property of a Triangle
- Angles in a Quadrilateral
- Angles of Parallelogram
- Area and perimeter
- Area and perimeter of triangle
- Area model division
- Area of 2d shapes
- Area of a Pentagon
- Area of a quadrilateral
- Area of a Quarter Circle
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- Area of irregular shapes
- Area of Parallelogram
- Area of rectangle formula
- Area of Sector of a Circle
- Area of shape
- Area of Trapezium
- Arithmetic patterns
- Ascending order
- Associative property
- Associative property of addition
- Associative property of multiplication
- Australian Dollar to USD Calculator
- Average Speed Formula
- Axis plural axes
- Base Area of a Cone
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- Base of an exponent
- Base-Ten Numeral
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- Cardinal numbers
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- Comparing and Ordering Numbers
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- Constant Polynomial
- Construct an Angle Bisector
- Convert Decimal To Binary
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- Convert Fahrenheit to Celsius
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- Convex Polygon
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- Coordinates
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- Decimal Representation of Rational Numbers
- Decimal to Hexadecimal Converter
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- Decimal to Percentage Conversion
- Decomposing fractions
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- Diameter Formula
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- Difference between Cube and Cuboid
- Difference between Fraction and Rational Number
- Difference Between Line and Line Segment
- Difference Between Rectangle and Parallelogram
- Difference of Sets
- Direct Proportion
- Direct Variation
- Disjoint Sets
- Distance between Point and Line
- Distance Between Point and Plane
- Distance Between Two Points
- Distributive property
- Dividing decimals
- Dividing fractions
- Dividing Fractions with Whole Numbers
- Dividing mixed numbers
- Division by Zero
- Division property of equality
- Doubles minus 1
- Doubles plus 1
- Fact family
- Factor in Math
- Factor pairs
- Fahrenheit to Kelvin Conversion
- Feet to CM (ft to cm) Conversion
- Feet to Meters Conversion
- Fibonacci Sequence
- Finding Slope of Line from Two Points
- Flat surface
- Fluid ounce
- Fraction bar
- Fraction greater than one
- Fraction less than one
- Fraction number line
- Fraction rules
- Frequency table
- Fundamental Theorem of Arithmetic
- Geometric Shapes
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- Geometry in Daily Life
- Greater than
- Greater Than Or Equal To
- Greatest Common Divisor
- Greatest Common Factor (GCF)
- Gross Profit Formula
- Half gallon
- Hectares to Acres Conversion
- Height of Equilateral Triangle
- Hemisphere Shape
- Hexadecimal to Decimal Conversion
- Hexagonal prism
- Hexagonal Pyramid
- Horizontal bar graph
- How Long Is a Meter
- How to Calculate Percent Difference
- How To Convert 2 Radians to Degrees?
- How to Convert Binary to Hexadecimal
- How to Convert Cm to Inches
- How to Convert Feet to Inches
- How to Find Sample Mean
- How to Find Unit Rate Formula
- Hypotenuse in Right Triangle
- Hypotenuse Leg Theorem
- Identity Function
- Improper fraction
- Improper Fraction to Mixed Number
- Inches to Centimeter Conversion
- Inches to Feet (in to ft) Conversion
- Interior Angles
- International Place Value Chart System
- Intersecting and Non-intersecting Lines
- Intersecting lines
- Inverse Function
- Inverse operations
- Inverse Relation
- Irregular Polygons
- Is a Square a Rectangle?
- Isosceles Obtuse Triangle
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- Isosceles Trapezoid
- Isosceles triangle
- Kilometers to Miles Conversion (km to mi)
- km/h to m/s
- Lateral face
- Lattice Multiplication
- Least common denominator
- Least common multiple
- Less Than or Equal To
- Like denominators
- Like numerators
- Line of symmetry
- Line segment
- Linear Equations
- Linear Graph
- Linear measurement
- Linear Pair of Angles
- Lines of Symmetry in a Rectangle
- Lines of Symmetry in a Rhombus
- Liquid measurement chart
- Liters to Gallons Conversion
- Long division
- Long multiplication
- Lowest terms
- Measurement
- Measuring tape
- Median of Triangle
- Meter stick
- Meter to Mile (m to mi) Conversion
- Meters to Feet (m to ft) Conversion
- Meters to Yards Conversion
- Metric system
- Midsegment of a Triangle
- Milliliter to Liter (Ml to l)
- Milliliters to Gallons Conversion
- Millimeter mm
- Minute hand
- Mixed number
- Mixed Number to Decimal Conversion
- Mixed Numbers to Improper Fractions Conversion
- Multiplication
- Multiplication chart
- Multiplication property of equality
- Multiplicative comparison
- Multiplicative identity property of 1
- Multiplicative inverse
- Multiplying decimals
- Multiplying fraction by a whole number
- Multiplying fractions
- Multiplying Fractions with Mixed Numbers
- Multiplying mixed numbers
- Multiplying Polynomials
- Natural Numbers
- Negative Slope
- Not Equal Sign
- Number bonds
- Number line
- Number patterns
- Number properties
- Number Sense in Math
- Number sentence
- Number system
- Number words
- Numerical expression
- Obtuse angle
- Obtuse Scalene Triangle
- Obtuse triangle
- Octagon Formula
- Octagonal prism
- Octal Number System
- Octal to Binary Conversion
- Onto Function
- Open Interval and Closed Interval
- Operations on Rational Numbers
- Order of operations
- Ordered pair
- Ordering Decimals
- Ordinal numbers
- Parallel and perpendicular lines
- Parallel lines
- Parallelepiped
- Parallelogram
- Partial product
- Partial quotient
- Partitive division
- Parts of a Circle
- Pentagonal prism
- Pentagonal pyramid
- Pentagram in Math
- Percent to Decimal
- Perfect Cube of Numbers
- Perfect Square Trinomial
- Perfect Squares
- Perimeter of a polygon
- Perimeter of a rectangle
- Perimeter of a Rhombus
- Perimeter of a Semicircle
- Perimeter of a square
- Perimeter of a triangle
- Perpendicular
- Perpendicular Bisector of a Chord
- Perpendicular Bisector Theorem
- Picture graph
- Place value
- Plane figure
- Plane Shapes
- Point of Concurrency
- Point Slope Form
- Polynomial in Standard Form
- Positive Rational Numbers
- Power of a Power Rule
- Powers of ten
- Prime Factorization
- Prime number
- Proper Fraction
- Properties of a Kite
- Properties of addition
- Properties of Equality
- Properties of Integers
- Properties of multiplication
- Properties of Natural Numbers
- Properties of Whole Numbers
- Pythagorean Triples
- Quadrilateral
- Quarter hour
- Quarter past
- Quartercircle
- Quarts to Gallons Conversion
- Quintillion in Math
- Quotative division
- Range in Math
- Rate Definition in Math
- Ratio to Percentage Conversion
- Rational Numbers
- Reasonableness
- Reciprocal Formula
- Reciprocal Identities in Trigonometry
- Reciprocal of a Fraction
- Rectangular prism
- Rectangular Pyramid
- Rectilinear figure
- Reflex Angle
- Reflexive Property
- Reflexive Relation
- Regular polygon
- Related facts
- Relative Change Formula
- Relatively Prime
- Remainder Theorem
- Repeated addition
- Repeated subtraction
- Repeating Decimal to Fraction
- Repeating Decimals
- Rhomboid Shape
- RHS Congruence Rule
- Right angle
- Right Circular Cone
- Right rectangular prism
- Right triangle
- Roman Numerals
- Roster Notation
- Round a whole number
- Round to the nearest tens
- Round to the Nearest Thousand
- Rounding decimals
- Rounding to the nearest hundredth
- Rules of Divisibility
- Same number
- Same Side Interior Angles
- SAS (Side Angle Side)
- Scalene triangle
- Seconds to Minutes Conversion
- Sector of a Circle
- Segment Addition Postulate
- Side of a polygon
- Sides of equal length
- Significant Figures
- Simple equations and Application
- Simple Interest
- Simplest form
- Simplify mixed numbers
- Simplifying fractions
- Singleton Set
- Slope Intercept Form
- Slope of Parallel Line
- Slope of Perpendicular Lines
- Solid Shape
- Solving Multi Step Equations
- Solving One-step Equations
- Solving Radical Equations
- Speed Formula
- Square and Square Roots
- Square Numbers
- Square Prism
- Square unit
- SSS (Side Side Side)
- Standard form
- Straight angle
- Subtract fractions with unlike denominators
- Subtracting decimals
- Subtracting fractions
- Subtracting mixed numbers
- Subtracting Polynomials
- Subtracting time
- Subtraction property of equality
- Subtraction with regrouping
- Superset in Maths
- Supplementary Angles
- Surface Area of a Cube
- Surface Area of a Hemisphere
- Surface Area of Pyramid
- Surface Area of Rectangular Prism
- Surface Area of Sphere
- Surface Area of Triangular Pyramid
- Symmetric Relations
- Tally chart
- Tally table
- Tangent of a Circle
- Tangrams in Math
- Terminating Decimals
- Thousandths
- Time interval
- Times tables
- Transformation geometry
- Transitive Property
- Transitive Relations
- Triangle Proportionality Theorem
- Twin Primes
- Two Point Form
- Two-step Equations
- Types of angles
- Types of fractions
- Types of Polynomials
- Types of Triangles
- Unequal parts
- Union of Sets
- Unit Circle
- Unit fraction
- Unit square
- Unlike denominators
- Unlike numerators
- Venn diagram
- Vertex plural vertices
- Vertical bar graph
- Vertical Line
- Vertical volume liquid
- Volume of a Hollow Cylinder
- Volume of a Pentagonal Prism
- Volume of a Prism
- Volume of a Pyramid
- Volume of a Right Circular Cone
- Volume of a Sphere
- Volume of a Square Box
- Volume of a Triangular Pyramid
- Volume of Cube
- Volume of Cuboid
- Volume of Hemisphere
- Volume of Rectangular Prism
- Volume of Rectangular Pyramid
- What Are Perfect Numbers
- What Is a Billion?
- What is a Coefficient in Math
- What Is a Constant
- What is a Number Chart?
- What is a Set in Math
- What is Estimation in Maths?
- What is LBS to KG?
- What is Radius of a Circle?
- What is the Circumference of the Earth? Calculation, Examples
- What is Y Intercept?
- Whole numbers
- X And Y – Axis
- X Intercept
- Xcoordinate
- Ycoordinate
- Zero Product Property
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## Easy Finger Math Tricks to Help Kids Solve Problems

Posted: November 9, 2023 | Last updated: November 9, 2023

While using your fingers isn't the fastest way to recall a multiplication fact while doing a problem, finger math tricks can help kids figure out how to answer the problem at hand âÂ and as they work on their math, they will eventually learn all the facts by repetition.

Note that before your child can understand other finger tricks, theyÂ must be able to count by 2s, 5s, and 10s and multiply by 2s, 3s, and 4s.

## Quick Finger Math Tricks for ThreesÂ and Fours

The tricks for multiplying by threesÂ and foursÂ are really a matter of counting out the answer on your fingers. As your children count out the answer repeatedly, they'll memorize it and then be able to move on to larger numbers.

## Multiplying by Three

Did you realize that all of your fingers have three segments? Therefore, you can figure out anything from 3 x 1 to 3 x 10 by counting the segments on each finger. To start:

- Hold up the number of fingers you're going to multiply by 3. For example, if the problem is 3 x 4 âÂ hold up four fingers.
- Count each segment on each finger you're holding up, and you should come up with 12 âÂ which is the correct answer.

## Multiplying by Four

Multiplying by four is the same as multiplying by two âÂ twice. To start:

- Hold up the number of fingers to correspond with the number you are multiplying by four. For example, if you are multiplying 4 x 6 âÂ hold up six fingers.
- Count each finger by two, moving from left to right. Then count each finger again, continuing to count by twos, until you've counted every finger twice.

Helpful Hack To keep track of the fingersÂ you've counted twice, sometimes it's easier to put your finger down as you count the first time, and back up as you count the second time.

## Finger Math Tricks for Multiplying by 6, 7, 8, and 9

While numbers one through five are easy for most kids to remember, six and up often pose a problem. This handy trick will make it a little easier to work those problems out.

## Multiplying 6, 7, 8, and 9 by Hand

To begin, assign each finger a number. For example, your thumbs represent 6, your index fingers each represent 7, etc. This will remain the same throughout the finger math hack.

Your left hand will represent the first number that you are multiplying and your right hand will represent the second number you are multiplying. In this example, we are multiplying 7 x 8.Â

To Determine the Part ofÂ Your Answer:

- On your left hand, put down the finger that represents the number you are multiplying as well as any fingers whose number value is less than this figure. In this example, you are multiplying 7 x 8, so the left hand will represent 7. You will drop your index finger (number 7) and your thumb (number 6).
- Similarly, the right hand will represent eight, so you will drop down your middle finger (number 8), your index finger (number 7), and your thumb (number 6).
- Now, just multiply the fingers that are still pointed upwards. In this case, you will have three fingers on your left hand and two on your right, so you will multiply 3Â x 2Â to get 6. This is the first part of your answer!

To Determine the Second Part of Your Answer:

- Keeping your fingers in the same positions, count how many fingers are folded down. In the 7 x 8 example, you should have five fingers folded.Â
- You will count each of these in quantities of ten. So, 10, 20, 30, 40, 50.
- 50 is your answer.

To Determine Your Final Answer:

- Add your two numbers together. In this example, you would add 6 + 50, whichÂ gives you 56!

## Another Finger Math Trick Just for Nine

There is a trick that works separately, just for multiplying by the number nine.

- To start, hold up all ten fingers, with your palms facing you.
- Assign each finger a number, starting with your left-hand thumb and ending with your right-hand thumb. The left-hand thumb will be one, the left-hand index finger will be two, and so on until you reach the number 10 for your right-hand thumb.
- To tackle a problem, put down the corresponding finger of the number you're multiplying by nine. For example, if you are multiplying 9 x 8, you'd put down the eighthÂ finger (which will be on your right hand).
- Count all the fingers to the left of the finger you have folded down. This will give you 7. This is the first digit of your answer.
- Count all the fingers to the right of the finger you have folded down. This will give you 2. This is the second digit of your answer.
- Put the numbers together! Your answer is 72.

## Finger Multiplication Tricks Can Make Math Easy and Fun

While the hope is that your kids will eventually memorize their multiplication charts , using some quick hand tricks for multiplicationÂ and letting them count things out on their fingers is not a bad way to learn. It keeps frustration at bay since the answer is always a fingertip away, and the repetition of having to figure it out will help cement those facts into their brains.

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## Nerd AI - Tutor & Math Helper 4+

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Powered by the latest AI technology, Nerd AI is here to help you breeze through your studies. With a range of powerful features, Nerd AI transforms the way you approach writing, problem-solving, language learning, summarizing, coding, and expanding your knowledge on any topic. SCAN AND SOLVE Snap a photo of your question and get answers in a second with step-by-step explanations. WRITE EFFORTLESSLY Say goodbye to the writing struggles and hello to a world of effortless creativity. With our cutting-edge features, you can generate compelling essays, captivating blogs, and polished presentation scripts with utmost ease. Customize the word count and writing tone to match your requirements or cater to your specific audience perfectly. IMPROVE LANGUAGE SKILLS Ready to level up your language skills? Nerd AI has got your back! Our intelligent grammar hints and text translation tools will help you become a linguistic maestro. REWRITE Shape your words like a pro with Nerd AI's rewriting capabilities. Whether you need to paraphrase, simplify, continue texts, or fine-tune your writing drafts, we've got you covered. Make your writing shine and convey your thoughts with precision. LEARN TO CODE Do you want to learn to code but have no idea where to start? No problem! Nerd AI provides comprehensive assistance with any programming language. Understand the logic behind any code as Nerd AI explains it and take your coding skills to new heights. Input your code, and Nerd AI will check and optimize it for you, paving the way for coding success! TRIVIA QUEST: Knowledge is power, and Nerd AI loves to challenge your intellect! Engage in stimulating trivia quests covering a wide range of topics. Feel the power of Nerd AI as it transforms the way you write, learn languages, summarize texts, rewrite content, and delve into the world of coding. Download now and experience the joy of seamless learning and creativity! Privacy Policy: https://static.nerdai.app/privacy-en.html Terms of Use: https://static.nerdai.app/terms-conditions-en.html

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## App Needs a Little Bit Of Work, Even Though Amazing!

Great app nothing wrong with it but when I do need some help with like math, story problems, or maybe a different subject. There does need to be some more options for homework help. The only down side is that when it comes to story problems, or graphing, or multiple choice sometimes it lacks on it. For example the A.I understand what iâm trying to input from the picture. Yes maybe if I write it down it can understand my problem better but there is only a 1000 word cap and somethings I canât input on my keyboard. lastly when it comes to taking the picture it will pick up on small details like 19. which is the problem i am on or the fill in the ____. Also the question or the date on the bottom possibly they can add feature to take those things off so the A.I doesnât get confused by it. Thank you for reading have a Bless day!

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## Older Adults and Balance Problems

Have you ever felt dizzy, lightheaded, or as if the room were spinning around you? These can be troublesome sensations. If the feeling happens often, it could be a sign of a balance problem.

On this page:

## Causes of balance problems

Symptoms of balance disorders, treatments for balance problems and disorders, coping with a balance disorder.

Many older adults experience problems with balance and dizziness. Problems can be caused by certain medications, balance disorders, or other medical conditions. Balance problems are one reason older people fall. Maintaining good balance as you age and learning about fall prevention can help you get around, stay independent, and carry out daily activities.

People are more likely to have problems with balance as they grow older. In some cases, you can help reduce your risk for certain balance problems, but problems often can start suddenly and without obvious cause.

Balance problems can be caused by certain medications or medical conditions. The list below covers some common causes of balance problems.

- Medications. Check with your doctor if you notice balance problems while taking certain medications. Ask if other medications can be used instead, if the dosage can be safely reduced, or if there are other ways to reduce unwanted side effects.
- Inner ear problems. A part of the inner ear called the labyrinth is responsible for balance. When the labyrinth becomes inflamed, a condition called labyrinthitis occurs, causing vertigo and imbalance. Certain ear diseases and infections can lead to labyrinthitis.
- Alcohol. Alcohol in the blood can also cause dizziness and balance problems by affecting how the inner ear works.
- Other medical conditions. Certain conditions, such as diabetes, heart disease, stroke , or problems with your vision, thyroid, nerves, or blood vessels can cause dizziness and other balance problems.

Visit the NIHÂ National Institute on Deafness and Other Communication DisordersÂ website for more information on specific balance disorders .

If you have a balance disorder, you might experience symptoms such as:

- Dizziness or vertigo (a spinning sensation)
- Falling or feeling as if you are going to fall
- Staggering when you try to walk
- Lightheadedness, faintness, or a floating sensation
- Blurred vision
- Confusion or disorientation

Other symptoms might include nausea and vomiting; diarrhea; changes in heart rate and blood pressure and feelings of fear, anxiety, or panic. Symptoms may come and go over short periods or last for a long time and can lead to fatigue and depression.

Exercises that involve moving the head and body in certain ways can help treat some balance disorders. Patient-specific exercises are developed by a physical therapist or other professional who understands balance and its relationship with other systems in the body.

Balance problems due to high blood pressure may be managed by eating less salt (sodium), maintaining a healthy weight , and exercising . Balance problems due to low blood pressure may be managed by drinking plenty of fluids such as water; avoiding alcohol ; and being cautious regarding your bodyâs posture and movement, such as never standing up too quickly. Consult with your doctor about making any changes in your diet or activity level.

Some people with a balance disorder may not be able to fully relieve their dizziness and will need to find ways to cope with it. A vestibular rehabilitation therapist can help develop an individualized treatment plan.

Chronic balance problems can affect all aspects of your life, including your relationships, work performance, and your ability to carry out daily activities. Support groups provide the opportunity to learn from other people with similar experiences and challenges.

If you have trouble with your balance, talk to your doctor about whether itâs safe to drive, and about ways to lower your risk of falling during daily activities, such as walking up or down stairs, using the bathroom, or exercising. To reduce your risk of injury from dizziness, do not walk in the dark. Avoid high heels and, instead, wear nonskid, rubber-soled, low-heeled shoes. Donât walk on stairs or floors in socks or in shoes and slippers with smooth soles. If necessary, use a cane or walker. Make changes to add safety features at your home and workplace, such as adding handrails.

Read about this topic in Spanish . Lea sobre este tema en espaĂ±ol .

## You may also be interested in

- Learning more about falls and falls prevention
- Find out more about ways to prevent falls in certain rooms
- Watching a video on balance exercises

## Sign up for email updates on healthy aging

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MedlinePlus National Library of MedicineÂ Â Â Â Â Â www.medlineplus.gov

Mayo Clinic www.mayoclinic.org/patient-care-and-health-information

National Institute on Deafness and Other Communication Disorders 800-241-1044 800-241-1055 (TTY) [email protected] www.nidcd.nih.gov

This content is provided by the NIH National Institute on Aging (NIA). NIA scientists and other experts review this content to ensure it is accurate and up to date.

Content reviewed: September 12, 2022

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