# Multiplication Of Fractions With Reducing To Lowest Terms Video

Multiplication of fractions with reducing to lowest terms video involves algebraic expressions, arithmetic operations, expressions, fractions, gcf, greatest common divisor, greatest common factor, lowest terms, multiplication, multiplication of fractions, multiplying fractions, number sense, numbers, operations, operations with fractions, simplifying algebraic expressions.

# Multiplication Of Fractions With Reducing To Lowest Terms Video Tutorial

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# Multiplication Of Fractions With Reducing To Lowest Terms

This math video tutorial gives a step by step explanation to a math problem on "Multiplication Of Fractions With Reducing To Lowest Terms".

# Algebraic Expressions

An algebraic expression is an expression that is written using one or more variables.

Examples:

2x       x – 6       3b + 4       p + q

# Expressions

An expression is a combination of numbers, operators, grouping symbols (such as brackets and parentheses) and/or free variables and bound variables arranged in a meaningful way which can be evaluated. Bound variables are assigned values within the expression (they are for internal use) while free variables can take on values from outside the expression.

# Fractions

In mathematics, a fraction is a concept of a proportional relation between an object part and the object whole. Each fraction consists of a denominator (bottom) and a numerator (top), representing (respectively) the number of equal parts that an object is divided into, and the number of those parts indicated for the particular fraction.

# GCF

Abbreviation for greatest common factor

# Greatest Common Factor

The greatest common factor of a given set of whole numbers is the largest whole number that divides each number in the set.

# Multiplication

Multiplication is in essence repeated addition, or the sum of a list of identical numbers. Multiplication finds the product of two numbers, the multiplier and the multiplicand, sometimes both simply called factors.

Multiplication, as it is really repeated addition, is commutative and associative; further it is distributive over addition and subtraction. The multiplicative identity is 1, that is, multiplying any number by 1 will yield that same number. Also, the multiplicative inverse is the reciprocal of any number, that is, multiplying the reciprocal of any number by the number itself will yield the multiplicative identity.