Sample Calculus Problems: Get College Ready!

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Calculus and Analysis

Recent questions in Calculus and Analysis

Lewis Harvey 2020-10-23

Write the first order differential equation for $y = 2 - \int_{0}^{x} (1 + y (t)) \sin t d t$

necessaryh 2020-10-23

Find derivatives of the functions defined as follows. $(y = - 10^{3 x^{2} - 4})$

Tabansi 2020-10-23

Evaluate the following integrals.
$\int \frac{d x}{\sqrt{(x - 1) (3 - x)}}$

illusiia 2020-10-23

To find: The exact circumference of the circle with diameter 20 inches and approximate the circumference.

illusiia 2020-10-23

Find the inverse Laplace transform of
$\frac{6 s + 15}{(s^{2} + 25)}$
$s > 0$

Emily-Jane Bray 2020-10-21

Determine whether the statement, 'I noticed that depending on the values for A and C, assuming that they are not both zero, the graph of $A x^{2} + C y^{2} + D x + E y + F = 0$ can represent any of the conic sections', makes sense or does not make sense, and explain your reasoning.

Rui Baldwin 2020-10-21

A function f (t) that has the given Laplace transform F (s).

Wierzycaz 2020-10-21

The Laplace transform of the function $L {6 e^{- 3 t} - t^{2} + 2 t - 8}$

Tahmid Knox 2020-10-21

Evaluate the integral.
$\int \sqrt{x} (x^{3} + \frac{x}{2}) d x$

sjeikdom0 2020-10-20

Evaluate the integral. $\int x \sqrt{5 x - 1} d x$

Tyra 2020-10-20

Find the general solution of $y^{″} - 2 y^{'} + 2 y = x e^{x} \cos x$

Mylo O'Moore 2020-10-20

Use Green's Theorem to evaluate the line integral. Orient the curve counerclockwise. $\oint_{C} F 8 d r$ , where $F (x, y) = < < x^{2}, x^{2} > >$ and $C$ consists of the arcs $y = x^{2}$ and $y = 8 x$ for $0 < = x < = 8$

sagnuhh 2020-10-20

Express the limits as definite integral.
$lim_{‖ p \to 0 ‖} \sum_{k = 1}^{n} (\frac{1}{c_{k}}) Δ x_{k}, w h e r e P i s a p a r t i t i o n o f [1, 4]$

Rui Baldwin 2020-10-20

Determine the volume of the sold in the 1st octant bounded by $x + y + 2 z = 4$

ringearV 2020-10-20

Applications of double integrals:
A lamina occupies the part of the disk $x^{2} + y^{2} \leq 4$ in the first quadrant. Find the center of mass of the lamina if the density at any point is proportional to the square of its distance from the origin.

Bergen 2020-10-20

The value of x for the provided equation $1.2 x + 3.4 = 5.2$ and express the solution in decimal form and also check the solution for the equation. Use your calculator whenever you find it helpful.
$1.2 x + 3.4 = 5.2$

waigaK 2020-10-20

Explain and solve how the rectangular equation $y = 5 x$ can have infinitely many sets of parametric equations.

UkusakazaL 2020-10-19

What is the Laplace transform of $x (t) = e^{- t} \cos (π) t$ ?

Bevan Mcdonald 2020-10-19

At what value of t does the curve $x = 2 t - 3 t^{2}, y = t^{2} - 3 t$ have a vertical tangent?

aortiH 2020-10-19

Write the parametric equations $x = 3 t - 1, y = 3 - 3 t$ as a function of x in the Cartesian form. $y = ?$

College calculus is one of the most frequent subjects that you may encounter. There are certain equations that will sound cryptic as you are looking for answers. The majority of college calculus problems will look odd only because they are not applied to a real-life situation. Take a look at your questions and compare them with the answers that we have presented for you. By doing so, you will approach college-level calculus differently as we have amazing online college calculus samples. If things still seem challenging to you, our college calculus help below will provide you with more understanding.

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