Determine whether the function is a one-to-one function.
-$$y = | x + 3 |$$
A)Yes
B)No

Name: Determine whether the function is a one-to-one function. -\[y = | x + 3 |\] A)Yes B)No
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Question

Quizplus · Accepted Answer

The function is not one-to-one because for different values of x, it can produce the same y value. For example, $y = | -3 + 3 | = 0$ and $y = | 3 + 3 | = 6$, showing that two different x values (-3 and 3) give the same y value (0), violating the one-to-one function criterion.

Determine Whether the Function Is a One-To-One Function y=∣x+3∣y = | x + 3 |y=∣x+3∣

Determine Whether the Function Is a One-To-One Function $y = | x + 3 |$