If the truck is car... A new Restaurant is to contain two-seat tables and four-seat tables. Determine if the sum of (-1)^n (n)/(sqrt(n^3 + 2)) from n = 1 to infinity converges absolutely, converges conditionally, or diverges.
A particle moves in a straight line and has acceleration given by a(t) = 2t - 9. If csc alpha = 3, where 0 less alpha less pi/2, and beta is a Quadrant II angle with tan beta = -7, find cos (alpha + beta). integral {x + 1} / {x^3 - x^2} dx. Test the following series for convergence or divergence.
Find the area of the parallelogram whose vertices are given below.
Evaluate the integral: integral of 2sec^4 x dx. Find y as a function of x if (x^2)*y double prime + 2x*y prime - 30y = x^6, y(1) = 6, y prime (1) = -5. Compute kappa(t) when r(t) = (1t^(-1), -4, 6t). Find the average value of the function f(t) = t*sin(t^2) on the given interval [0, 10]. (4/5)m - (1/3) = 6/7. For the function g(x, y, z) = e^{-xyz}( x + y + z) , evaluate the following. Learn how to be a more effective student, even while you're doing your laundry. A 4.36-g sample of an unknown alkali metal hydroxide is dissolved in 100.0 mL of water. Given the velocity function v = t^2 + \frac{4}{\sqrt[4]{t^3}} , find the acceleration and the position function. “I don’t believe in the idea that there are a few peculiar people capable of understanding math, and the rest of the world is normal. Find the five roots of the equation (x + 1)^5 = 32x^5. We are also here to help you solve your doubts. One example of a natural concept is a(n) ... a. ion. Find the two numbers. A) Find d^2(y)/dx^2. Determine whether the vector field F(x,y) = (x+5) i +(6y+5) j is path independent (conservative) or not. Content is presented in a format which can be comprehended with ease. What are some salient examples where systems biology has helped explain a complex process? (Use C as the arbitrary constant.). Consider the curve r(t) = \langle e^{-5t}\cos(-1t), e^{-5t}\sin(-1t), e^{-5t} \rangle . Classify the following series as absolutely convergent, conditionally convergent, or divergent. "the product of eleven, y, and x". To gain mastery of the underlying concepts you have to get your pencil and paper and solve the hard problems yourself.
Solve the given boundary-value problem. Instead of the complexity of the problem, working with problems that have small, whole numbers let you zero in on the concepts and principles. If six is subtracted from three times a number, the difference is twice the number.
Find the exact length of the curve. Be sure to show intermediate work and do not simplify your answer. Find the curvature kappa(t) of the curve r(t) = (-1sin t)i + (-1sin t)j + (-3cos t)k. Find the equation of the tangent line to the curve y = x^3 - 3x + 2 at the point (2, 4) ? Find a particular solution to the non-homogeneous differential equation y''-4y'+4y=e^{2x} . Together they charged a total of $1,800. Find an equation of the tangent line to the curve y = x^3-3x+1 at the point (1,-1), Write the equation 5x + 4y + 7z = 1 in spherical coordinates. Sum of (ln n^2)/(n) from n = 1 to infinity. Why is multicollinearity considered a "sample-specific" problem? f(x) = x + 1; [0, 15], Find the interval of convergence of the series \sum_{n=0}^\infty \frac{(x+5)^n}{4^n}, Find curl F for the vector field F = z\sin x i -2x\cos y j +y\tan z k at the point (\pi, 0, \pi/4), Show a separate graph of the constraint lines and the solutions that satisfy each of the following constraints: a. ), Find dy/dx by implicit differentiation. Just like any other subject, mathematics can be better understood through exhaustive practice. Integral of (du)/(u*sqrt(5 - u^2)). Find an equation for the plane consisting of all points that are equidistant from the points (7, 0, -2) and (9, 12, 0). is supported in part by its readers. Find the point on the line y = 2x + 4 that is closest to the point (5, 1). Express the following in radians: 1025 degrees. x + 3y = h; -4x + ky = -9. Lucky sold 54 loaves of bread in 9 days 6 loaves per day. Do not use the product rule. Let f(x) = 2x^2 - 2 and let g(x) = 5x + 1. She wants to order sets of five weights totaling 121 grams for each lab station. (I’m assuming you take A+ notes. Can't find your question in our library? C) The series diverges. How long are the two pieces? Sum of (1/n - 1/(n + 1)) from n = 1 to infinity. The plane through the origin and the points (2, -4, 6) and (5, 1, 3). This is when you feel like you understand a concept because you’ve read a paragraph multiple times and can process it faster.
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