I need to use the distance formula below to find the exact corordinates of the terminal point of pi/8 from pi/4 and then solve for (b) and then (c ). It has to use the distance formula not half angle formula of cosine and sine. Please include your step by step solution. Thank you.
I need to use the distance formula below to find the exact corordinates of the terminal...
Need help with this question. Please include step by step solution. Thank you. (c) The following table tabulates the (r, y) coordinates of terminal points on the unit circle, 2 = 1, determined by arc lengths t measured anti-clockwise around the unit circle starting at (1,0). Terminal point (x,y) (1,0 0 V23 (2 3)/2+v3 T 12 2 2 V3 1 6 2 2 TT 4 2 2 1 T 2 2 V32 2+ V3 5T (2 12 2 2 (0,...
I he following formula gives the distance between two points (x1, yl) and (02, y2) in the Cartesian plane The main0 function is provided. You should implement the following functions: sqrt [ (x2-x1), (y2-yl) 1. Fi ndRadius... ): This function takes as its parameter four numbers that represent the center and a point on the circle, finds and returns the circle's radius. 2 CircleCalculations(....: This function takes as its parameter a number that represents the radius of the circle and...
1. 2. 3. 4. (1 point) Eliminate the parametert to find a Cartesian equation for I=+2 y= 10 + 2t 2 = Ay? + By+C where A= and B = and C = (1 point) Consider the parametric curve: 2 = 8 sin 0, y = 8 cos 0, 0<<A The curve is (part of) a circle and the cartesian equation has the form 2? + y2 = R2 with R= The initial point has coordinates: 3 = !!! ,y=...
Please help me! Thank you! Find the exact value. 10TT -3T COs 4 sin 3 -0.87 Notice that the expression is a product of sin(a) and cos(b) are the coordinates at each point of intersection of the term quadrants of the terminal sides of the given angles, what ar Additional Materials L eBook Trigonometric Functions Using the Unit Circle Sine and Cosine from the Unit Circle
Use Green's theorem in the plane to evaluate 4 K= anti-clockwise around the closed path C given by the curves: x-0, -1 2 y 2 -2 r 2, -TT/2 <0< T/2, x = 0, 2 2 yz 1, r= 1, TT/2 2 0 2 -T/2 Evaluate the line integral ass a double integral using polar coordinates. Your answer should consist of a single number accurate to five decimal digits or as an exact rational expression. For example: 10.13906368 OR rounded...
dont use online tools please Use a double angle formula to find the exact value of cos *** Graph the following equations: a. y = 4sin 2 (x + 1) b. y = 1 - cos x C. Y = 2 tanx + 1 d. y = 3csc x
Use Green's theorem in the plane to evaluate - tv3-ry)ds+(}p2_89+12y4) dy K= anti-clockwise around the closed path C given by the curves: x 0, -1 2 y -2 r = 2, -TT/2 < 0 < T/2. x = 0, 2 2 yz 1, r 1, TT/2 2 0 2 -TT/2 Evaluate the line integral as a double integral using polar coordinates. Your answer should consist of a single number accurate to five decimal digits or as an exact rational expression....
I just need help with question F An object is moving around the unit circle with parametric equations x(t)=cos(t), y(t)=sin(t), so it's location at time t is P(t)=(cos(t), sin(t)). Assume 0 < t < pi/2. At a given time t, the tangent line to the unit circle at the position P(t) will determine a right triangle in the first quadrant. (Connect the origin with the y-intercept and x-intercept of the tangent line.) The identity sin(2t)=2sin(t)cost(t) might be useful in some...
An object is moving counterclockwise at a constant speed around the circle x^2 + y^2 = 1, where x and y are measured in meters. It completes one revolution every minute. a) What is its speed? b) What is its velocity vector 30 seconds after it passes the point (1,0)? Does your answer change if the object is moving clockwise? Explain.
Question 10 (2 marks) Attempt 1 Use Green's theorem in the plane to evaluate '(17cy-3x)d3sy2 dy K anti-clockwise around the closed path C given by the curves: y=0, 1 sxs 3, r 3, 0 s0 s T, y 0, -3 sxs-1, r 1, TT2 0 2 0. Evaluate the line integral as a double integral using polar coordinates. Your answer should consist of a single number accurate to five decimal digits or as an exact rational expression For example: 10.13906368...