9514 1404 393
Answer:
none of the function pairs are inverses
Explanation:
Inverse linear functions will meet all of several requirements:
- each is a reflection of the other about the line y=x
- the solution of the simultaneous equations in on the line y=x
- in standard form, the coefficients are swapped (only)
- the product of the slopes is 1
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For these problems, it is probably easiest to look at the last requirement. Each function is given in slope-intercept form, so the slope is simply the x-coefficient.
5) The product of slopes is (-2)(-1) = 2 ≠ 1 . . . NOT inverses
6) The product of slopes is (-1)(1/3) = -1/3 ≠ 1 . . . NOT inverses
7) The product of slopes is (-4/3)(-1/2) = 2/3 ≠ 1 . . . NOT inverses
8) The product of slopes is (3/2)(-5/2) = -15/4 ≠ 1 . . . NOT inverses