Let f and g be the function defined by f(t) = 7t² and g(t) = t³ + 2t. Determine f'(t) and g'(t). f'(t) g'(t) = Let p(t) = 7t² (t³ + 2t) and observe that p(t) = f(t) g(t). Rewrite the formula for p by distributing the 7t² term. Then, compute p'(t) using the sum and constant multiple rules. p'(t) True or false: p'(t) = f'(t) g'(t). Select an answer g(t) -. Rewrite the formula for q by dividing each term in the f(t) t³ + 2t 7t² and observe that q(t) = numerator and the denominator and simplify to write q as a sum of constant multiples of powers of t. Then, compute q'(t) usign the sum and constant multiple rules. d' (t) Let g(t) - True or false: p'(t): = g' (t) f'(t) Select an answer

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