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(a)
To calculate: The parametric equation describing the position of the ball that was hit with the velocity 150 feet/sec at the 35 degree angle to the horizontal. The ball was hit 3 feet of the ground.
(b)
To calculate: The ball’s position after 1, 2 and 3 second when the ball was hit with the velocity 150 feet/sec at the 35 degree angle to the horizontal. The ball was hit 3 feet of the ground.
(c)
To calculate: The time for which the ball that was hit with the velocity 150 feet/sec at the 35 degree angle to the horizontal is in flight. Distance travelled in totality by the ball horizontally before landing. Whether the result is consistent with the figure which is
(d)
An interesting observation about the path of the ball that was hit with the velocity 150 feet/sec at the 35 degree angle to the horizontal. The ball was hit 3 feet of the ground.
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Chapter 10 Solutions
Algebra and Trigonometry
- 20 2. Let A = = [ -2 0 1 3 ] and B = 2 3 -1 2 For each of the following, calculate the product or indicate why it is undefined: (a) AB (b) BAarrow_forwardAnswer the number questions with the following answers +/- 2 sqrt(2) +/- i sqrt(6) (-3 +/-3 i sqrt(3))/4 +/-1 +/- sqrt(6) +/- 2/3 sqrt(3) 4 -3 +/- 3 i sqrt(3)arrow_forward1 Matching 10 points Factor and Solve 1)x3-216 0, x = {6,[B]} 2) 16x3 = 54 x-[3/2,[D]] 3)x4x2-42 0 x= [ +/-isqrt(7), [F] } 4)x+3-13-9x x=[+/-1.[H]] 5)x38x2+16x=0, x = {0,[K}} 6) 2x6-10x-48x2-0 x-[0, [M], +/-isqrt(3)) 7) 3x+2x²-8 x = {+/-i sqrt(2), {Q}} 8) 5x³-3x²+32x=2x+18 x = {3/5, [S]} [B] [D] [F] [H] [K] [M] [Q] +/-2 sqrt(2) +/- i sqrt(6) (-3+/-3 i sqrt(3))/4 +/- 1 +/-sqrt(6) +/- 2/3 sqrt(3) 4 -3 +/- 3 i sqrt(3) [S]arrow_forward
- The only problems I need help with ae the last 8 ones, Thanksarrow_forwardGraph without using the calculator y-1 = | x+4 |arrow_forward9:43 AS く Akbar © Printed in the United States 15) Scale: 1 cmal unit on both axes .ill 64% The graph above shows a straight line QT intersecting the y-axis at T. i State the co-ordinates of T. ii Calculate the gradient of QT 16) iii Determine the equation of QT. A (-1, 9) ||| i L Г (5 marks)arrow_forward
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