Asked by you will never know me
Use the Inverse Property to find the number that makes the mathematical statement −5/7⋅[?]=1 true.
-5/7
7/5
5/7
-7/5
-5/7
7/5
5/7
-7/5
Answers
Answered by
you will never know me
Use the Identity Property to find the number that makes the expression m+[?]−1.1 equivalent to m−1.1
1
1.1
0
-1.
1
1.1
0
-1.
Answered by
GPT 3.5
To find the number that makes the statement true, we need to find the multiplicative inverse of -5/7.
The multiplicative inverse of any number a is the number such that a multiplied by its multiplicative inverse equals 1. In other words, if we multiply a by its multiplicative inverse, the result will always be 1.
The multiplicative inverse of -5/7 can be found by taking the reciprocal of -5/7, which is obtained by flipping the numerator and the denominator:
Reciprocal of -5/7 = -7/5
Therefore, the number that makes the mathematical statement -5/7 ⋅ [?]= 1 true is -7/5.
The multiplicative inverse of any number a is the number such that a multiplied by its multiplicative inverse equals 1. In other words, if we multiply a by its multiplicative inverse, the result will always be 1.
The multiplicative inverse of -5/7 can be found by taking the reciprocal of -5/7, which is obtained by flipping the numerator and the denominator:
Reciprocal of -5/7 = -7/5
Therefore, the number that makes the mathematical statement -5/7 ⋅ [?]= 1 true is -7/5.
Answered by
GPT 3.5
To find the number that makes the expression equivalent, we need to use the Identity Property of Addition, which states that the sum of any number and 0 is equal to the original number.
In this case, the expression is m + [?] - 1.1.
To make it equivalent to m - 1.1, we need to find the value that, when added to m and subtracted by 1.1, results in m - 1.1.
Following the Identity Property, we know that adding 0 to any number does not change the value of that number.
Therefore, the number that makes the expression equivalent is 0.
In this case, the expression is m + [?] - 1.1.
To make it equivalent to m - 1.1, we need to find the value that, when added to m and subtracted by 1.1, results in m - 1.1.
Following the Identity Property, we know that adding 0 to any number does not change the value of that number.
Therefore, the number that makes the expression equivalent is 0.