Question

use
newtons method to find the absolute maximum value of the function
f(x)= 4xcosx, 0<x<pi correct to 6 decimal places.

Answer #1

Use Newton's method to find the absolute maximum value of the
function f(x) = 8x sin(x), 0 ≤ x ≤ π correct to
SIX decimal places.

Find the absolute maximum value and the absolute minimum value
of the function f ( x , y ) = x 2 y 2 + 3 y on the set D defined as
the closed triangular region with vertices ( 0 , 0 ), ( 1 , 0 ),
and ( 1 , 1 ), that is, the set D = { ( x , y ) | 0 ≤ x ≤ 1 , 0 ≤ y
≤ x }...

find ALL absolute maximum and absolute minimum values
for the function f(x)= 2sinx + 2cosx over the interval [0,pi/3]

1. Find the absolute maximum value and the absolute minimum
value, if any, of the function. (If an answer does not exist, enter
DNE.)
g(x) =
−x2 + 4x + 9
maximum =
minimum=
2. Find the absolute maximum value and the absolute minimum
value, if any, of the function. (If an answer does not exist, enter
DNE.)
f(x) = x2 − x − 3 on [0, 3]
3.
Find the absolute maximum value and the absolute minimum value,
if...

1. Find the absolute maximum value and the absolute minimum
value,if any, of each function.
(a) f(x) = -x2+ 4x + 6 on [0, 5]
(b) g(x)= x+1 / x−1 on [2, 4]

Find the maximum value and the absolute minimum value of the
function f(x)=x^2-(1/x) on the interval [-2.25,-0.25]

find the absolute maximum value and absolute minimum values of
the function f(x,y)4xy^2-x^2y^2-xy^3 on the set D, where D is the
closed trianglar region in the xy-plane with certices
(0,0)(0,6)(6,)0

Find the absolute maximum and absolute minimum of the
function
f(x) = x 3 − 6x 2 + 5
on interval [3, 6]
This problem is from chapter 4 of calculus early
transcendentals

Find the absolute maximum value and the absolute minimum value
of the function f(x,y)=(1+x2)(1−y2) on the disk
D={(x,y) | x2+y2⩽1}

Find the absolute minimum and the absolute maximum of the
function on the interval given. (Round your answers to four decimal
places.)
f(x) = 2xe−x on [0, 4]. (and yes i do mean
^-x)

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