marvelgamer001

Evaluate the definite integral.

∫2, 0 (4x + 2)(5x - 1)dx

Please show me the work for how you arrived at your answer. It would help a lot. Thank you.

Evaluate the definite integral

∫1, -1 (x^2 + 1)dx

Please show the work on how you arrived at your answer. It would help a lot. Thanks.

Find the area between the curves.

y= x^3, y= x^2

If you could show all the work for the problem, I would really appreciate it. Thank you.

Find the area between the two curves.

x= 2y + 3, x= y^2

Please show all the work that led you to your answer. Thanks!

Find the area between the curves.

y= x^2 - 5x + 4, y= -(x - 1)^2

If you could show me the work for the solution, as well as the solution, I'd greatly appreciate it. Thanks.

Find the area between the curves.

y=2x - x^2, y=2x - 4

If you could show me the work of how you arrived at your answer, it would help a lot. Thanks.

Use the definite integral to find the area between the x-axis and f(x) over the indicated interval.

f(x)=x^4 - 4x^3 + 4x^2; [0,2]

If you could show me the work for how you arrived at your answer as well as your answer, I'd really appreciate it. Thanks.

Does anyone else think that the final Cylon is not actually Ellen Tigh but is the baby of the pregnant Six and Saul. Speaking of which, what happened to the pregnant six? Is she still alive on the brig or is she dead. Also, was she the same Caprica six as the one Baltar sees all the time?

Finally, does anyone else think that Ellen is an aged Six? She can pull it off I think and it would help make sense of why Saul always sees her in Caprica Six. Give me some frackin answers!

A container in the shape of an inverted right circular cone has a radius of 7 in. at the top & is 8 in. high. At the instant when the water in the container is 5 in. deep, the surface level is falling at the rate of -1.3 m/s. Find the rate at which the water is being drained (when the radius=4.375 in.)

I should add that this is a related rates, calculus problem.

Show that the function f(x)=x^3+x+1 satisfies the hypothesis of the mean-value theorem on the interval [-1,2]. Find all numbers c in that interval that satisfy the conclusion of that theorem.

A car is traveling along a stretch of highway where the speed limit is 65 mph. At 1:00 pm, the odometer(measuring distance traveled) reads 14,207 mi. At 1:22 pm, it reads 14,232 mi. Prove that the driver violated the speed limit between 1:00 and 1:22 pm.

Show that function f(x)=x^2-5x satisfies Rolles theorem on the interval[0,5] and find all numbers in (0,5) that satisfy the conclusion of that theorem. I should add that this a calculus problem.

P(x)= x^3+12x^2-36x+400, x(is greater than or equal to)3, is an approximation of the total profit(in thousands of dollars) from the sale of x hundred thousand tires. Find the number of hundred thousands of tires that must be sold to maximize profit.

One airplane is approaching an airport from the north at 155 km/h. A second airplane approaches from the east at 174 km/h. Find the rate at which the distance between the planes changes when the southbound plane is 31 km away from the airport and the westbound plane is 16 km away from the airport.

If you could explain how the problem is done as well that would help me very much.

Thanks.

Using the formula lim as h-->0 [f(x+h)-f(x) / h] find

a) y=sqrt(x) + 4; x=5

b) y=1/x=5; x=3

If you can show the process, that would really help. Thanks.

a) f(x)= 6/sqrtx- 2/x + 4/x^3

b) f(x)= 6/sqrtx- 4/x + 7/x^3

If you can use the rules (product, quotient exponent etc.) that would be better. Also if you can explain or show how you got at your answer rather than just typing your answer that would be good. Thanks.

If you could include the process by which you got your answers, it would really help me. Thanks.

If you could provide me with the process that leads to the answer that would really help. Thanks.

If you could provide me with the process that leads to the answer that would really help. Thanks.

If you could provide me with the process that leads to the answer that would really help. Thanks.