
8. A. Find the general form of the integral of f(x) = Vx+e* (3pts) B. Find an integral of f(x) = 3x2 - 4x that satisfies f(1) = 5 (3pts) C. Find the general form of the integral of f(x) = x^(2x5 + 15) (3pts)
Let?:R ⟶? (R)be definedas?=(?−2?)+(?+3?)?+(?−2?)?2
.
a. Find a basis for the Ker(T). (3pts)
b. Find a basis for the Range(T). (3pts)
c. Determine whether T is one-to-one. (2pts)
d. Determine whether T is onto. (2pts)
Chapter 6, Problem 6.72 Find Lt in the network in the figure (a) with the switch open and (b) with the switch closed. All inductors are 18 mH. LT- @ mH @ mH
8. Suppose the cumulative distribution function is F(x) {1-12 x21j. (3pts) Find the median, i.e. find x such that P(X x) = 0.5. a. b. (3pts) Find P(X > 2)
A) (3pts) P(y 2.00) B) (3pts) P(3.33 Sy s 3.75) C) (3pts) The cut off values for the middle 40 percent. D) 3pts) The cut of value for the highest 1 percent. E) (3pts) Calculate the IQR Problem2 number of hours spent in the Santa (I0 pts) Suppose we have the following data available for the average Fe College Math lab. Male Female 1.50 0.75 1.20 0.82 1.30 0.91 1.05 0.84 0.75 0.59 0.80 1.02 1.00 1.90 0.95 2.10 0.925...
Need the answers diagramed
6) Find the indicated probabilities. [3pts. each] a) P(z < 1.28) b) P(-2.15 z 1.55) c) P(z> 1.64) d) ? = 5.5, ? = .08, P(5.36 < x < 5.64) e) ?--8.2, ?-7.84, P(x-5.00) 18.5, ? 9.25, P(x < 5.24) tion 3nts
1. (3pts) Find the general solution for the equation 2xy + y (No y' 4y4 + y2 need to write your solution in the explicit form.) 2. (3pts) Find the general solution of 2,4 = Express the general solution in the explicit form. 3. (4pts) Find the solution of the given initial value problem in explicit form: 3x2 2y – 3 1 y' =
2. (3pts) Find the general solution of y" – 54" + 6y = 0.
mass AND center of gravity
(G)(3pts) Find the mass and the center of gravity of the lamina with density 6(x, y)r y enclosed by the ellypse: y 4
(G)(3pts) Find the mass and the center of gravity of the lamina with density 6(x, y)r y enclosed by the ellypse: y 4
1. (3pts) Find the general solution of y(4) + 2y" + y = 0.