1- let a be a nonempty subset of r. suppose that for each n ∈ n, fn : a → r is a uniformly continuous function on a. prove that if (fn) converges uniformly to f : a → r, then f is uniformly continuous on a. (hint: mimic the proof given in class for the fact that uniform convergence preserves continuity.

its 8

step-by-step explanation:

i think the answer would be c

find the vertical and horizontal asymptotes of the function f x = 5 x − 1 . to find the vertical asymptote, equate the denominator to zero and solve for . since the degree of the polynomial in the numerator is less than that of the denominator, the horizontal asymptote is .

step-by-step explanation:

you'll have to attache the image of the bar graph in order for us to answer : )

step-by-step explanation: