# Class 12 Work sheet maxima minima

5737

Mathematics Integration Level: Misc Level

Find the maximum and the minimum values (if any) of the following function

f(x) = - (x-1)2 + 10  5738

Mathematics Integration Level: Misc Level

Find the maximum and the minimum values (if any) of the following function

f(x) = |x + 2| - 1  5739

Mathematics Integration Level: Misc Level

Find the maximum and the minimum values (if any) of the following function

f(x) = Sin 2x + 5  5740

Mathematics Integration Level: Misc Level

Find the (absolute) maximum and the (absolute) minimum values of the following function in the indicated intervals. Also find the points of (absolute) maxima and minima

f(x) = (x-1)2 + 3 in [-3,1]  5741

Mathematics Integration Level: Misc Level

Find the (absolute) maximum and the (absolute) minimum values of the following function in the indicated intervals. Also find the points of (absolute) maxima and minima  5742

Mathematics Integration Level: Misc Level

Find the (absolute) maximum and the (absolute) minimum values of the following function in the indicated intervals. Also find the points of (absolute) maxima and minima

f(x) = Sin x + Cos x in [0,]  5745

Mathematics Integration Level: Misc Level

Find the (absolute) maximum and the (absolute) minimum values of the following function in the indicated intervals. Also find the points of (absolute) maxima and minima

f(x) = 3 + |x+1| in [-2,3]  5747

Mathematics Integration Level: Misc Level

Find the turning points of function f(x) = 4x3 + 19x2 - 14x + 3 amd distinguish between them. Also find the local maximum and the minimum values of the function.  5749

Mathematics Integration Level: Misc Level

Find the points of local maxima and minima (if any) of the following function. Also find the local maxima and minima values

f(x) = 2x3 -6x2 + 6x + 5  5750

Mathematics Integration Level: Misc Level

Find the points of local maxima and minima (if any) of the following function. Also find the local maxima and minima values  Displaying 1-10 of 12 results.