Find the angle between these two vectors with sin and cos. a= (2, 3, -1) b= (1, -2. -3)
I got 240 degrees for cos and 60 degrees for sin
Went over this problem in class but my answers aren't matching. Thought I'd throw it on here before my exam. Thank you!
If any confusion Please comment, I will help you,Thank you
Find the angle between these two vectors with sin and cos. a= (2, 3, -1) b= (1, -2. -3) I got 240...
2. LetA = 〈cos-, sin? and B = 〈cosi' sin, be two vectors on the x-y plane. Let -(cos-, sin π〉 3 4 be another non-zero vector on the x-y plane not collinear with A or B. Show that A × B =-B × C. If we could cancel B, as we could if these were real numbers, is it true that A =-C? [Show your work and conclusions on a separate sheet of paper]
2. LetA = 〈cos-, sin?...
O TRIGONOMETRIC IDENTITIES AND EQUATIONS Double-angle identities: Problem type 1 3 Find sin 2x, cos 2x, and tan 2x if sinx and x terminates in quadrant III. 10 . 0/0 sin 2x = X5 ? cos 2x tan 2x L
(f) If a and b are unit vectors and θ is the angle between them. prove that sin -b Prove that v2·“2 + 2,6 , where the symbol's h) have their usual meanings 12. Find the following dx dx tan'xdx (i) 1+cos x 13 Find the area enclosed between the circle 2y25 and the straight line x +y- s 14. Solve the following equations dy dy dy dx
(f) If a and b are unit vectors and θ is the...
let Theta be an angle in quadrant IV with cos(theta)=3/5 find sin(2theta), cos(2theta) and tan(theta/2)
answer 1,2,3,4 thank you.
HW4.5: Problem 1 Previous Problem Problem List Next Problem 1 point) Evaluate each of the integrals (here &(t) is the Dirac delta function) (60-3)dt (2)cos(3t)S(t -2) dt- (3)/eTst cos(4t)(t - 3) dt - c0 sin()(t - 5) dt-
HW4.5: Problem 1 Previous Problem Problem List Next Problem 1 point) Evaluate each of the integrals (here &(t) is the Dirac delta function) (60-3)dt (2)cos(3t)S(t -2) dt- (3)/eTst cos(4t)(t - 3) dt - c0 sin()(t - 5) dt-
(1 point) Find the angle a between the vectors 4 -2 -2 3 and -3 3 ณ = 2.8
The angle between two vectors u1=x1i+y1j+z1k and u2=x2i+y2j+z2k can be determined by cos()=(x1*x2+y1*y2+z1*z2)/(|u1|*|u2|), were |u1|=sqrt(x1^2+y1^2+z1^1). Given the vectors u1=3.2i-6.8j+9k and u2=-4i+2j+7k, determine the angle between them (in degrees) by writing one MATLAB command that uses element by element multiplication and the MATLAB built in functions acosd, sum, and sqrt. This is what I tried but i don't think it's correct because it should be one value and I got a vector u1=[3.2 -6.8 9] u2=[-4 2 7] theta=acosd(sum(u1.*u2)./sqrt(u1).*sqrt(u2)).
let two vectors be a(t) = e^t i + (sin 2t) j + t^3 k and b(t) = (e^-t , cos 3t, - 2 t^3) in euclidean three space R^3. Find d/dt [a(t) * b(t)].
Homework 3: Problem 3 Previous Problem Problem List Next Problem (1 point) Compute the angle between the vectors - 1-+ k and 7+ -k radians angle = (Give your answer in radians, not degrees.) Preview My Answers Submit Answers You have attempted this problem 0 times You have 3 attempts remaining. Email WebWork TA
Determine the smallest angle between the two vectors A-1 ar-3 ay 2 a And determine a unit vector perpendicular to the plane containing vectors A and B (ax, ay, az are and B-3 ax+4 ay 1 az unit vectors).