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Evaluate the integral by making the given substitution. $\int x^{3} {(3 + x^{4})}^{7} d x, u = 3 + x^{4}$

Jean Blumer 2021-12-10

Find the slope of the tan line to the graph of the function
$h (t) = t^{2} + 3$ at $(- 2; 7)$

Alan Smith 2021-12-09

Find the antiderivative of $e^{x^{2}}$

William Collins 2021-12-09

Find the derivative of $e^{\frac{1}{x}}$

Inyalan0 2021-12-09

Solve $e^{x} = 0$

Deragz 2021-12-09

Find the first derivative of $e^{x^{2}}$

Julia White 2021-12-09

Differentiate, please: $y = x^{x}$ .

zgribestika 2021-12-09

How to find the derivative of a fraction?

Terrie Lang 2021-12-09

What's the derivative of $\sec^{2} (x)$ ?

Stefan Hendricks 2021-12-07

Help to find the equation of the tangent line to the curve $y = \sqrt{x}$ at the point (9,3).

maduregimc 2021-12-07

What is the difference between a derivative and a total derivative? Please, help.

Steven Smith 2021-12-05

Figure out the double integral $R y e^{- x y} d A, R = [0, 2] \times [0, 3]$

khi1la2f1qv 2021-12-02

How to find the derivative of a function at a given point?

skomminbv 2021-12-01

How do you find the limit as x approaches infinity of $y = \arctan (e^{x})$ ?

akutagawatj 2021-11-26

Calculate the double integral
$= \int \int_{R} \frac{4 x}{1 + x y} d A, R = [0, 4] \times [0, 1]$

goymdujf 2021-11-26

Suppose $f^{″}$ is continuous on $(- \infty, \infty)$ . If $f^{'} (2) = 0$ and $f^{″} (2) = - 5$ , what can you say about f?

Lucille Smitherman 2021-11-26

Evaluate the integral by making an appropriate change of variables. double integral $x - 2 \frac{y}{3} x - y d A$ , where R is the parallelogram enclosed by the lines $x - 2 y = 0$ , $x - 2 y = 4$ , $3 x - y = 1$ and $3 x - y = 8$

Redemitz4s 2021-11-24

Each limit represents the derivative of some function f at some number a. Indicate an f and a in each instance.
$lim_{t \to 1} \frac{t^{4} - t - 2}{t - 1}$

Liesehf 2021-11-23

If the derivative of a constant is 0, then what is the integral of a constant?
For example, what is the integral of 0?

protisvitfc 2021-11-23

A man 6 feet tall walks at a rate of 5 feet per second away from a light that is 15 feet above the ground. (a) When he is 10 feet from the base of the light, at what rate is the tip of his shadow moving? (b) When he is 10 feet from the base of the light, at what rate is the length of his shadow changing?

The majority of Calculus 1 questions and answers that you will find below should be sufficient for understanding the basic rules that are necessary for problem-solving purposes. Take a look at the original answers, seek math assignment help, and compare them to what you have for your assignment.

If you need any other kind of help for your Calculus 1 tasks, combine several solutions or look at the problem that seems similar to your original assignment. If Math is not your subject per se, start with the most basic problems and proceed with the complex ones.

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