If , then…

MATHEMATICS · Single correct · AP · Calculus AB · Differentiation: Composite, Implicit, and Inverse Functions · Differentiation: Composite, Implicit, and Inverse Functions

Problem

If y=23xy = 2^{3^x} , then y′y' equals (1) 3x⋅log⁡3⋅log⁡23^x \cdot \log 3 \cdot \log 2 (2) y⋅(log⁡2y)⋅log⁡3⋅log⁡2y \cdot (\log_2 y) \cdot \log 3 \cdot \log 2 (3) 23x⋅3x⋅log⁡62^{3^x} \cdot 3^x \cdot \log 6 (4) 23x⋅3x⋅log⁡3⋅log⁡22^{3^x} \cdot 3^x \cdot \log 3 \cdot \log 2

Related theory

Browse the problem library