Numerically estimate the slope of the line tangent to the graph of the function fat the given input value. Show the numerical estimation table with four estimates. (Round your answers for f(x) to six decimal places. Round your answers for the slope of the secant to four decimal places. Estimate f'(2) to the nearest tenth.) f(x) = 2X;X= 2 x > 2- r(x) Slope ofsecant = HL x _. 2+ ['00 Slope ofsecant = f 22 ::X x E E 1.99 E 2.01 E E L9999 EEEEIIIII/ [::::::::] 2-0001 [::::::::] [::::::::] m2) = Z Need Help? [-I17 Points] DETAILS LCALCCONS 2.4.003. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Numerically estimate the slope of the line tangent to the graph of the function fat the given input value. Show the numerical estimation table with four estimates. (Round your answers for f(x) to six decimal places. Round your answers for the slope of the secant to four decimal places. Estimate f'(1) to the nearest hundrecth.) f(x) = ZVFX; x = 1 x > 1 f(x) Slope of secant = f 11 ::X x > 1+ f(x) Slope of secant = EH51 099 [:::::::] [:::::::] L01 [:::::::] [:::::::] 09999 [:::::::] [:::::::] L0001 [:::::::] [:::::::] rm = E