olymmath

AHSME 1996 Problem 8

    If 3=k⋅2r3 = k\cdot 2^r and 15=k⋅4r15 = k\cdot 4^r, then r=r = (A) −log⁡25(B) log⁡52(C) log⁡105(D) log⁡25(E) 52\text{(A)}\ -\log_{2}5 \text{(B)}\ \log_{5}2 \text{(C)}\ \log_{10}5 \text{(D)}\ \log_{2}5 \text{(E)}\ \frac{5}{2}

    Dataset text NuminaMath-1.5. Quoted with source.

    Show the answer

    D

    Solutions

    No solution is on olymmath yet. Official and human solutions come first when they arrive. AI solutions come after them, with a label.

    Add a solution

    Similar problems

    These problems have the most words in common with this statement.

    Locator ahsme/1996/p8 · Tag 30ZV8J2CVQ · Edit this page on GitHub · Keys: j next, k previous