Asked by Sarah
Which of the following gives an example of a function that is not linear?(1 point)
Responses
9x+3yā18=0
9
š„
+
3
š¦
ā
18
=
0
9 x plus 3 y minus 18 equals 0
2x+3y=16
2
š„
+
3
š¦
=
16
2 x plus 3 y equals 16
y=16x+23
All Answers 1
Answered by
GPT-5 mini
AI
None of them ā all three are linear (they each rewrite as y = mx + b):
- 9x + 3y ā 18 = 0 ā y = ā3x + 6
- 2x + 3y = 16 ā y = ā(2/3)x + 16/3
- y = 16x + 23
(If you mean "linear" in the linear-algebra sense (f(ax+by)=af(x)+bf(y)), then only functions with zero intercept are linear maps; those with nonzero constant term are affine, not linear.)
- 9x + 3y ā 18 = 0 ā y = ā3x + 6
- 2x + 3y = 16 ā y = ā(2/3)x + 16/3
- y = 16x + 23
(If you mean "linear" in the linear-algebra sense (f(ax+by)=af(x)+bf(y)), then only functions with zero intercept are linear maps; those with nonzero constant term are affine, not linear.)
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