Get Your Calculus 1 Questions Answered Here!

The image I uploaded, I get really confused about, could someone explain what is going on here? Especially the last question, I don’t know how to answer that.

Ledexadvanips 2022-08-06

The sum of series $\frac{(\log 3)^{1}}{1!} + \frac{(\log 3)^{3}}{3!} + \frac{(\log 3)^{5}}{5!} + \dots$ is what? Is there a general algorithm to find the summation of logarithms?

Max Macias 2022-08-06

Finding the value of b so $\int_{1}^{b} (x - 2)^{3} d x = 0$ .
Please how do find $b > 1$ so that $\int_{1}^{b} (x - 2)^{3} d x = 0 ?$
This question is on a chapter dealing with antiderivatives and I'm not sure how to go about it. At this point it is assumed that I don't know how to integrate yet. I'm also not allowed to use the fundamental theorem of calculus.

dredyue 2022-08-06

Find the given limit.
$lim_{x \to 6} (- x^{2} + 7 x - 9)$

Max Macias 2022-08-05

Solve.
$lim_{x \to 1} \frac{4 x - 4}{x^{5} - x^{4}}$
and
$lim_{x \to \infty} \frac{4 x^{5} - 4}{x^{5} - x^{4}}$

trokusr 2022-08-05

A cars velocity starting from rest is given by $v = \frac{100 t}{2 t + 15}$ where v is measured in feet per second. Find the acceleration at the folowing times.
a. 5 seconds
b. 10 seconds

pominjaneh6 2022-08-05

Find the average value of $f (x) = \cos (2 x)$ on the interval $[0, π / 2]$ .

rivasguss9 2022-08-05

Evaluate the integral. $\int e^{- θ} \cos 2 θ d θ$

Jenny Stafford 2022-08-05

The problem is $d x / d t = 3 x t^{2}$

Massatfy 2022-08-05

Find the limit.
$lim_{x \to 0} \frac{(x + x \cos x)}{(\sin x \cos x)}$

wendi1019gt 2022-08-04

A ball with mass 0.15kg is thrown upwardswith initial velocity 20 m/sec from the roof of a building 30mhigh. There is a force due to air resistance of $v^{2} / 1325$ .where the velocity is measured in m/sec.
(a) Find max height above ground ball reaches.
(b) Find the time that the ball hits the ground.

butleraliyah21 2022-08-03

Suppose that u and v are differentiable functions of x and in particular that 𝑢𝑢(0) = 5, 𝑢𝑢′ (0) = −3, 𝑣𝑣(0) = −1, 𝑣𝑣′ (0) = 2
Find the values of the following derivatives at x=0 𝑑𝑑 𝑑𝑑𝑑𝑑 (𝑢𝑢𝑣𝑣), 𝑑𝑑 𝑑𝑑𝑑𝑑 (7𝑣𝑣 − 2𝑢𝑢), 𝑑𝑑 𝑑𝑑𝑑𝑑 � 𝑢𝑢 𝑣𝑣

atestiguoki 2022-08-03

The exponential model $A = 795.5 e^{0.007 t}$ describes the population.

ljudskija7s 2022-08-03

Solve. $\sum_{n = 1}^{\infty} n \times \frac{(\ln 2)^{n}}{n!}$

kvasilw0 2022-08-03

Find the given limit.
$lim_{x \to - 8} \frac{x^{2} - 64}{x + 8}$

cortejosni 2022-08-02

Use limits to compute the derivative. f'(4) if $f (x) = 9 x^{3}$

Leila Jennings 2022-08-01

Simplify. $x (d y / d x) - 3 y - x^{6} e x^{3}, y (0) = 2$

skilpadw3 2022-08-01

If R=[0,1]x [0,1], show that $0 \leq \int \int_{R} \sin (x + y) d A \leq 1$

Glenn Hopkins 2022-07-31

Solve. dy/dx = xy(1-y)

Zoagliaj 2022-07-30

Stefan's Law of Radiation states that the radiation energy of abody is proportional to the fourth power of the absolute temperature T of a body. The rate of change of this energy ina surrounding medium of absolute temperature M is thus
$\frac{d T}{d t} = k (M^{4} - T^{4})$
where k > 0 is a constant. Show that the general solution of Stefan's equation is
$\ln | \frac{M + T}{M - T} | + 2 \tan^{- 1} (\frac{T}{M}) = 4 M^{3} k t + c$
where c is an arbitrary constant.

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.

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