a- Using the definition, find the derivative of the function y = 3x2-2x+32. b- Evaluate the...

a- Using the definition, find the derivative of the function y = 3x2-2x+32.

b- Evaluate the derivative at x = 1.

c- Find the value of the slope of tangent at x = 2

Expert Solution

milcah answered 2 years ago

Find the derivative Y=ln(3-2x)

Let f(x) = −3+(3x2 −x+1) ln(2√x−5) (a) Find the derivative of f. (b) Using the derivative...

Let f(x) = −3+(3x2 −x+1) ln(2√x−5) (a) Find the derivative of f. (b) Using the derivative and linear approximation, estimate f(9.1).

For the following exercises, use the definition of derivative to calculate the derivative of each function. f(x) = 3x3 − x2 + 2x + 5

For the following exercises, use the definition of derivative to calculate the derivative of each function.f(x) = 3x3 − x2 + 2x + 5

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Find the derivative \( f'(x) \) where \( f(x)=x^2 \).

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Given the first derivative of a function is f'(×)=2x^2-8x+10 , find the intervals of increasing and...

Given the first derivative of a function is f'(×)=2x^2-8x+10 , find the intervals of increasing and decreasing behavior of the function.

Solving the differential equation given using indeterminate coefficients. a) y''+y'-6y=2x b) y''+2y'=2x+5-e^-2x

Consider the function f(x, y) = 4xy − 2x 4 − y 2 . (a) Find...

Consider the function f(x, y) = 4xy − 2x 4 − y 2 . (a) Find the critical points of f. (b) Use the second partials test to classify the critical points. (c) Show that f does not have a global minimum.

1.Find the derivative of the product between a scalar function and a vector function using the...

1.Find the derivative of the product between a scalar function and a vector function using the product formula. 2. Find the volume of an irregular solid using triple integration, the first integral should have at least one limit with variables. 3. Determine the moment of inertia of an irregular solid using triple integration. the first integral should have at least one limit with variables. 4. Find the angle between two lines using dot product. the two lines should not pass...

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