Let f(t) and g(t) be continuous functions and the corresponding area accumulation functions ....Which one of the following statements most completely describes what is true for A(x) and/or B(x)?

3 pts Let f(t) and g(t) be continuous functions and the corresponding area accumulation functions A(z) = [# f(t) at and B(z) = ff g(t) at . Which ONE of the following statements most completely describes what is true for A ( ) and/or B(x) ? O If f(t) > g(t) for all t > 1 then A(x) > B(x) O TWO of the numeric claims are TRUE and TWO of the numeric claims are FALSE A(x) + B(x) = [f(t) + 9(t)] at O A@) f (t ) B(a) dt provided g(t) * 0 for allt > 1 g ( t ) ALL four of the numeric claims are in fact TRUE A(x) B(z) = f(t)g(t) at O ALL four of the numeric claims are in fact FALSE