A
B
C
D
Explanation
Correct answer: C.
Choice C is correct. It's given that and , where is a constant. Therefore, for the given function , when , . Substituting for and for in the given function yields . Multiplying both sides of this equation by yields . Subtracting from both sides of this equation yields . Therefore, the value of is .
Desmos solution:
Enter in Desmos:
Reviewed and rewritten by CookSAT
Why the other choices are wrong
Choice A
Choice A is incorrect. This is the value of if .
Choice B
Choice B is incorrect. This is the value of if .
Choice D
Choice D is incorrect. This is the value of if .
Student discussion
maherasadullah09 0 likes