Can calculus limits have a decimal form?

Solve for b,c, and d.

Question 1: For this question, use: f(x) = ax³ + bx³ + cx +d a) Choose integer values for a, b,c and d so that they are unique to one another and then rewrite the function. b) Determine the end behaviours, minimum and maximum number of turning points, and minimum and maximum number of zeroes.

Can the Fundamental Theorem of Calculus be used to find ○ No, f(x) = √₂² 0 Só ○ Yes, f(x) = √₂² Yes, f (x) 2 2x²-x-3 √x = • No, f(x) = 2 2x²-x-3 √√x 2 Só 2x²-x-3 √x √₂² So 0 2 2x²-x-3 √x 2 2x²-x-3 dx? find so √x dx is not continuous on the given interval and its antiderivative does not exist. dx is continuous on the given interval and its antiderivative exists. dx is continuous on the given interval but its antiderivative does not exist. dx is not continuous on the given interval but its antiderivative exists.