Question

The surface area of sphere r is 565.2 units squared the surface of sphere s is 22680 units squared how many times larger is the radius of sphere s compared r

Answer 1

Answer:

  $\dfrac{r_s}{r_r}\approx 6.3346$

Step-by-step explanation:

The ratio of the radii is the square root of the ratio of the areas:

  $\dfrac{r_s}{r_r}=\sqrt{\dfrac{22680}{565.2}}\approx 6.3346$

The radius of sphere s is about 6.3346 times as large as the radius of sphere r.