Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Which equation describes this relationship? Remember to include kk, the constant of variation.\newlineaa varies jointly with bb and cc\newlineChoices:\newline(A) a=kbca = \frac{k}{bc}\newline(B) a=kbca = kbc\newline(C) a=kcba = \frac{kc}{b}\newline(D) a=kbca = \frac{kb}{c}

Full solution

Q. Which equation describes this relationship? Remember to include kk, the constant of variation.\newlineaa varies jointly with bb and cc\newlineChoices:\newline(A) a=kbca = \frac{k}{bc}\newline(B) a=kbca = kbc\newline(C) a=kcba = \frac{kc}{b}\newline(D) a=kbca = \frac{kb}{c}
  1. Identify Joint Variation: Joint variation means aa is directly proportional to both bb and cc, so the equation is a=k×b×ca = k \times b \times c.
  2. Choose Correct Equation: Looking at the choices, the correct equation that represents this relationship is (B)a=kbc(B) a = kbc.

More problems from Write joint and combined variation equations II