# Posts by rasheda

Total # Posts: 13

**Calculus**

A particle starts at the point (5,0) at t=0 and moves along the x-axis in such a way that at time t>0 its velocity v(t) is given by v(t)= t/(1+t^2). a). Determine the maximum velocity of the particle. Justify your answer. b). Determine the position of the particle at t=6. c...

**ALGEBRA 1 HELP**

a). 4^(-1) is the same as 1/4. Since this is the diameter, you divided it by the 2 to get the radius. So the radius is 1/8. Now the expression is: A= pi*(1/8)^2 or A=(1/64)*pi b). In part a, the expression is for the area of one punched hole. Since you have three punched holes...

**Math-Trig**

1. The first thing you need to do is convert 60km to meters, or 10,000m to kilometers; whichever you prefer. Next,it helps if you draw a right triangle. The plane is at a height of 10,000m; this is the vertical leg of the triangle. It is 60 km away from the airport; this is ...

**Calculus**

In the interval (0 is less than or equal to x which is less than or equal to 5), the graphs of y=cos(2x) and y=sin(3x) intersect four times. Let A, B, C, and D be the x-coordinates of these points so that 0<A<B<C<D<5. Which of the definite integrals below ...

**Algebra 1**

Whenever you have a number raised to a negative power, you have to divide it. So 6y^-3 becomes (6)/(y^3)

**Algebra 1 HELP**

So you have (8^6)/((8^4)*(8^2)). I would start with the denominator. When you are multiplying exponents with the same base, you add the exponents. So the above equation becomes (8^6)/(8^6). This simplifies to 1. For the second problem, it's slightly different. You have (4^...

**Calculus**

What is the integral of (x*f(x))dx?

**Calculus**

Thank you!

**Calculus**

I'm a little confused with this integration problem: If the definite integral from 0 to 2 of (e^(x^2)) is first approximated by using two inscribed rectangles of equal width and then approximated by using the trapezoidal rule with n=2, the difference between the two ...

**english**

state the error and rewrite the sentence.who did max always want you to meet

**misplaced nodifier**

The mystery has been solved after ten years of a missing portrait.

**misplaced nodifier**

i don't understand

**misplaced nodifier**

we finally found the fire extinguisher we had been hunting for behind a pile of logs

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