G a 2TT 소11 2 0 re Hhat (χ
4) Solve for and give the exact values in radians if OSO < 2TT 2 sin + 1 = 0
-2TT 2TT a) State the amplitude, frequency, period, vertical and horizontal shifts, if any. b) Write an equation that represents the curve in the form y = a sin k(x – b) +c or y = a cos k(x – b) +0 c) State the exact coordinates of one x-intercept, one maximum and one minimum.
Find the critical values χ^2 _1−α/2 and χ^2_α/2 for a 99% confidence level and a sample size of n=10. χ^2_1−α/2=___ (Round to three decimal places as needed.) χ^2_α/2=___ (Round to three decimal places as needed.)
Let s(t) = 3 sin(2TT), 0 Sts 2 be position function for a particle moving along the x-axis. (a) Sketch the graph of s(t) and the schematic graph that describes the motion of the particle along the x-axis. (b) At what times is the particle stopped?
Let k ≥ 2 and let G be a graph of chromatic number k such that χ(G − {v}) < k for every v ∈ V (G). a) if k = 2, 3, describe the graph G. b) Prove that δ(G) ≥ k − 1. c) Show that G is a block
Find the displacement w(x.t) of an elastic string subject to the following conditions: 1) (sint, 0, 0 sts 2TT w(0,t) = f(t) = otherwise lim w(x, t) 0 Wave equation: дх2 W(x,0) 3D 0 and — (х, 0) — 0 дt Find the displacement w(x.t) of an elastic string subject to the following conditions: 1) (sint, 0, 0 sts 2TT w(0,t) = f(t) = otherwise lim w(x, t) 0 Wave equation: дх2 W(x,0) 3D 0 and — (х, 0) —...
Consider the function: 2) g(t) = tet"sin (et a)ls g(t) continuos at [0,°°] and of exponential order? b)Show that Laplace transform exist fot Re(s)>0 Consider the function: 2) g(t) = tet"sin (et a)ls g(t) continuos at [0,°°] and of exponential order? b)Show that Laplace transform exist fot Re(s)>0
Evaluate the integral. 27 77 (sin x + cos os y) dx dy 0 311 2TT 5TT 4TT
0 Farris Rafique's Quiz History: Ho, G work equation . Google Search 1 Χ | G smallest particle of soil . Googl x d.instructure.com/courses/162718/quizzes/144982/history?version 1 0/0.5 pts Incorrect Question 29 H2 Hi 53.13 A 7.9 kg box is held against a spring which is compressed 1.3 m as shown on top of an incline which is 4.2 m (H1). Find the minimum spring constant & (N/m) so that the box just makes it to the top of the 11.1 m...