Detailed Explanations for Calculus 2 Equations

What is the remainder when 5^79 is divided by 7?

Draven Crane 2023-01-22

The sum of twice a number and thrice 42 is 238. What will be the sum of thrice that number and twice 42?

Deacon Hensley 2023-01-20

Differentiate $x e^{x}$ using first principle.

supermamanswtk 2023-01-19

In the series 0,1,1,2,3,5,8,13, the next term is
1)21, 2)34, 3)25

alemanica8h2 2023-01-15

What is the 7th partial sum of $\sum_{i = 1}^{\infty} 6 {(3)}^{i - 1}$ ?

Talan Mercer 2023-01-08

Write the first four terms of the A.P. when the first term a and the common difference d are given as follows: (iii) a=4, d=-3.

sf2or5eek8 2023-01-07

Find the Maclaurin series for this function: $f (x) = x^{5} \cos (π x)$ .

Whothoromapyfb 2023-01-07

What is the taylor series of $\cos^{2} (x)$ ?

Abril Hutchinson 2022-12-29

Which bulb will glow brighter, a 40 Watt bulb or a 60 watt when connected in series. Why?

Lizeth Herring 2022-12-27

Let f be a differentiable function on R satisfying $f' (t) = e^{t} (\cos^{2} t - s i n 2 t)$ and f(0)=1, then which of the following is/are correct ?
A) f is bounded in $t \in (- \infty, 0)$
B) number of solutions satisfying the equation $f (t) = e^{t}$ in [0,2π] is 3
C) $lim_{t \to 0} f (t))^{1 / t} = 1$
D) f is an even function

sublimnoj7u7 2022-12-26

Derivative of $f (x) = 4 e^{x} - 4^{x} + 2 \ln x$ is
A) $4 e^{x} - 4^{x} \ln 4 + \frac{2}{x}$
B) $4 e^{x} + 4^{x} \ln 4 + \frac{2}{x}$
C) $4 e^{x} - 4^{x} \ln 4 - \frac{2}{x}$
D) $4 e^{x} - 4^{x} \ln 4 + 2 x$

Alaina Durham 2022-12-21

If $y = x^{sinx},$ then $\frac{dy}{dx} = ?$
A) $\frac{x^{\sin x} (x \cos x \log x + \sin x)}{x}$
B $\frac{x^{sinx} (xcosxlogx + \cos x)}{x}$
C) $\frac{y (xcosxlogx + cosx)}{x}$
D) None of these

Kason Wong 2022-12-21

What is the Solution of the Differential Equation $\frac{d P}{d t} = k P - A P^{2}$ ?

Erick Brennan 2022-12-20

If 28% of the sum is $100.80 what is the sum

Mypequeassenez43 2022-12-19

What is rate constant?

chchchchinacjn 2022-12-18

Lagrange remainder vs. Alternating Series Estimation Theorem: do they always provide the same error bound?
If a function has a nth degree Taylor series approximation, we can use the Lagrange form of the remainder to calculate the maximum value of the error of approximation. If the series is also an alternating series, we can use the Alternating Series Estimation Theorem to get another maximum value of the error of approximation. It is not guaranteed that the two maximums will always be the same.

Rishi Russell 2022-12-10

Acceleration is defined as the rate of change of_

armadillo246tnw 2022-12-06

How to find the Maclaurin series of $f (x) = \cos (x)$

Emilia Carpenter 2022-12-05

Name two warning signs of suspect health products/services being offered on the Internet

Ada Lloyd 2022-12-04

Help me to find dy/dx by implicit differentiation
$x e^{y} - 15 x + 5 y = 0$

When you are dealing with any Calculus 2 homework, it is vital to have a look at the various questions and answers that will help you see whether you are correct in your approach to finding solutions. Even if you are dealing with analytical aspects of Calculus 2, it will be helpful as you are looking at provided equations and learn how the answers relate to original questions and problems specified.

Do not be afraid to take a look at the basic integration and related application if Calculus 2 does not sound clear or start with the Calculus 1 first.

Calculus 2

Calculus 2 Equations: Expert Solutions and More