Can someone show me how to solve this one?
Can someone show me how to solve this one? (3 point) Find sin(θ) given that θ...
Could someone show me how to solve this: Find the maximum and minimum values attained by the function f along the path c(t). f(x, y) = xy; c(t) = (cos(t), sin(t)); 0 lessthanorequalto t lessthanorequalto 2n maximum value minimum value f(x, y) = x^2 + y^2; c(t) = (cos(t), 3 sin(t)); 0 lessthanorequalto t lessthanorequalto 2 pi maximum value minimum value
please show steps on how to solve Use the given information to find the quadrant in which lies. sin 0 > 0 and cos 0 < 0 O A. Quadrant III OB. Quadrant 11 O c. Quadrant IV OD. Quadrant
Can someone solve number 4 for me, I don’t get how to solve it 3. Vector à is 3m long and is 60° above x-axis in the first quadrant. Vector b is 5m long and is 50° below the x-axis in the fourth quadrant. Find a) a +b, b) ä - b, c)b -a. Provide answers to a)-c) in both, unit-vector notations and in terms of magnitude and direction For two vectors mentioned in the problem 3, find ab and...
Consider the following surface parametrization. x-5 cos(8) sin(φ), y-3 sin(θ) sin(p), z-cos(p) Find an expression for a unit vector, n, normal to the surface at the image of a point (u, v) for θ in [0, 2T] and φ in [0, π] -3 cos(θ) sin(φ), 5 sin(θ) sin(φ),-15 cos(q) 16 sin2(0) sin2(p)216 cos2(p)9 3 cos(9) sin(9),-5 sin(θ) sin(9), 15 cos(q) 16 sin2(0) sin2(p)216 cos2(p)9 v 16 sin2(0) sin2@c 216 cos2@t9(3 cos(θ) sin(φ), 5 sin(θ) sin(φ) , 15 cos(q) 216 cos(φ)...
Can someone help me solve this step by step please (1 point) Find the domain of the vector functions, r(t), listed below. using interval notation. a) r(t) = (In(13t), vt + 10, 1 19 t b) r(t) = (vt – 4, sin(3t), t²) t 4t c) r(t) = - t1/3 t2 9
please help me to solve 8(a)(b), 13(a)(b), 3, 4! Please help me to solve all of them! Thanks a lot! 6, show that, for real θ, (a) tan θ = iter-e-TO) 7, show that ez-emri for all z. (The exponential function is periodic with period 2mi.) show that, for all z, (b) ee 9, show that (ez)" = enz for any integer n. 10. Show that lel s 1 if Rezs o. 11. Determine which of the following properties of...
can someone help me solve #5 and please show work, thank you! 5.5 EXERCISES 1-6 Evaluate the integral by making the given substitution. 1. cos 2x dx, u= 2x 2. | xe dx, u = -x x3 + 1 dx, u= x + 1 sin cos e de, u = sin e - dx, u=x4 - 5
Calculate Tr, T. and N(r, θ) for the parametrized surface at the given point. | I θ . r ., G(r, θ)-(r cos(9), r sin(θ), 1-r2); 16' 4 6' 4 6' 4 Find the equation of the tangent plane to the surface at that point. Calculate Tr, T. and N(r, θ) for the parametrized surface at the given point. | I θ . r ., G(r, θ)-(r cos(9), r sin(θ), 1-r2); 16' 4 6' 4 6' 4 Find the equation...
Could someone please help me figure out how to solve these problems for Fundamentals of Electromagnetics? I've seen posts for this questions that simply post the converted base vectors and answers, but I'm confused how to convert them in the first place. For example, in part b, I see answers that immediately convert ay into but I can't figure out how that was determined in the first place. Can someone please help me with those steps in particular? Thank you...
Can someone show me how to solve this with steps, please? 5. Find work done on accelerating a solid cylinder (of mass M-2kg and radius R-20cm) from rest to 20rad/s. Ignore friction. I1/2MR.