Mathematics - Functions Question with Solution | TestHub
MathematicsFunctionsCompositeMedium2 minai-gemini
MathematicsMediumsingle choice
Let and . Then for is:
Options:
Answer:
A
Solution:
To find , we first evaluate . Since , we use the first case for , so . Now we need to evaluate . Since , we use the second case for , so . Therefore, . Thus, option A is correct.
Stream:JEESubject:MathematicsTopic:FunctionsSubtopic:Composite
⏱ 2mℹ️ Source: ai-gemini
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