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Sentences with MULTIPLICATIVE-INVERSE

Check out our example sentences below to help you understand the context.

Sentences

1
"The multiplicative inverse of 2 is 1/2."
2
"To find the multiplicative inverse of a number, you must divide 1 by the number."
3
"The multiplicative inverse of 0.5 is 2."
4
"When multiplying a number by its multiplicative inverse, the result is always 1."
5
"The multiplicative inverse of 3/4 is 4/3."
6
"The multiplicative inverse of -5 is -1/5."
7
"In the real numbers, every non-zero number has a unique multiplicative inverse."
8
"The product of a number and its multiplicative inverse is always 1."
9
"The multiplicative inverse of 1/3 is 3."
10
"The multiplicative inverse of -1/2 is -2."
11
"To divide fractions, you can multiply by the multiplicative inverse of the divisor."
12
"The multiplicative inverse of 7 is 1/7."
13
"The multiplicative inverse of -10 is -1/10."
14
"The multiplicative inverse of 2/3 is 3/2."
15
"The multiplicative inverse of a fraction is the reciprocal."
16
"The multiplicative inverse of a negative number is also negative."
17
"The multiplicative inverse of a whole number is always a fraction."
18
"To solve equations involving fractions, you may need to find the multiplicative inverse of a coefficient."
19
"The multiplicative inverse of 1 is 1."
20
"Every non-zero number multiplied by its multiplicative inverse equals 1."
1
"The multiplicative inverse of 5 is 1/5."
2
"To find the multiplicative inverse of a number, divide 1 by that number."
3
"The numbers 2 and 1/2 are multiplicative inverses of each other."
4
"The multiplicative inverse of 3/4 is 4/3."
5
"In mathematics, the multiplicative inverse is also known as reciprocal."
6
"The product of a number and its multiplicative inverse is always 1."
7
"The multiplicative inverse of 0 does not exist."
8
"The concept of multiplicative inverses is important in solving equations."
9
"Knowing the multiplicative inverse can help simplify complex fractions."
10
"In matrix algebra, the multiplicative inverse of a matrix is called the inverse matrix."
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