restrict the domain of the sine function so that the inverse is a function. Which description best describes how she could restrict the domain?
A) So that y = sin(x) is always increasing. B) So that y = sin(x) only has one maximum. C) So that y = sin(x) only has one minimum. D) So that y = sin(x) only has two maximums.
@Hero @pooja195 @Ashleyisakitty @Kainui
Do you know the property a function \(f\) must have to be invertible?
No, i dont remember it
Ah, alright. Do you know what property makes a function a function, that is when is a relationship/graph not a function?
If we know this, we can apply it to the inverse and come up with a rule.
I thought it you got a value from plugging it into it then it was a function
thought if*
Hmm, possible depending on what you mean. If you plug in a value and you know the output with certainty, than it is a function. That is, for every input there is a unique output. Often times, teachers call this passing the "vertical line" test.|dw:1455583002971:dw|
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