respectively. We can use the formula for the surface area of a sphere, which is 4πr^2, where r is the radius.
Since the radius of sphere a is three times larger than the radius of sphere b, we can let the radius of sphere b be r and the radius of sphere a be 3r.
Therefore, the surface area of sphere a (Sa) is 4π(3r)^2 = 36πr^2.
And the surface area of sphere b (Sb) is 4πr^2.
So, Sa = 36πr^2 and Sb = 4πr^2.
sphere a has a radius that is three times larger than the radius of sphere b let sa and SB represent the surface areas of sphere a and sphere b
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