Question: - Question 13 1 point How Did I Do? Suppose that f is a function which is integrable on the entire real line, and that

 - Question 13 1 point How Did I Do? Suppose that
f is a function which is integrable on the entire real line,

- Question 13 1 point How Did I Do? Suppose that f is a function which is integrable on the entire real line, and that a and b are real numbers. Which of the following statements are true? Check each one that is true. O Son dx = (b - a) for any real number n. Sa f ( ze ) dac = f ( 2 1 ) Axe + f ( 202 ) Axc + .. . + f ( zen ) A ac where n is a positive integer, Ax = (b - a) and for each i we define x; = a tix. So f(ze) dac 2 0 because it always measures the area of a region. So f(x) dac = Spa f(ac) dac So f(ze) dac = Sa f(ze) dae - SW f (ze) da for any real number c. Sa f (x ) dac = 0 So f (x ) dac = So f (t) at If f ( ac)

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