Asked by roma
An equation is shown, where x>0, z<0, and |x| > |z|.
x.y = z
𝑦 < 0
𝑦 > 0
|𝑦| < 1
|𝑦| = 1
|𝑦| > 1
x.y = z
𝑦 < 0
𝑦 > 0
|𝑦| < 1
|𝑦| = 1
|𝑦| > 1
Answers
Answered by
John
x is positive and z is negative
x has a larger absolute value
xy = z solve for y, y = z/x
y = a negative fraction because x is larger than z.
let's say the answer is -1/2 that would be a possibility given the facts.
y = -1/2
|y| = |-1/2| so |y| = 1/2 since that number is less than 1.
Choose |y|<1
x has a larger absolute value
xy = z solve for y, y = z/x
y = a negative fraction because x is larger than z.
let's say the answer is -1/2 that would be a possibility given the facts.
y = -1/2
|y| = |-1/2| so |y| = 1/2 since that number is less than 1.
Choose |y|<1
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