Using your graph paper, a protractor, and a centimeter scale, draw arrows to represent the forces F1 and F2 described above. Choose a scale and draw each force vector so that its length is proportional to the magnitude of the force. The direction of each arrow must be the same direction as the force it represents. Using the head-to-tail method, draw an arrow that represents the resultant of the two vectors. (Don’t forget to record the scale you chose.) From the length of the resultant vector R, determine its magnitude according to your scale. Using the protractor, determine the resultant vector’s direction (angle). Please record your results in the table on the first screenshot. Using your calculator, determine the x and y components of F1 and F2. Remember that FX = Fcosθ and FY = F sinθ. Find the x and y components of the resultant from the sum of x and y components. Calculate the magnitude of the resultant force from the square root of (R 2 + R 2 ). Calculate the direction of the resultant force from θ = tan-1 (R /R ). X Y R Y X Does this result agree with the graphical method? Please record your results in the table on the second screenshot. also, show me how to solve please.
Using your graph paper, a protractor, and a centimeter scale, draw arrows to represent the forces F1 and F2 described above. Choose a scale and draw each force vector so that its length is proportional to the magnitude of the force. The direction of each arrow must be the same direction as the force it represents. Using the head-to-tail method, draw an arrow that represents the resultant of the two vectors. (Don’t forget to record the scale you chose.) From the length of the resultant vector R, determine its magnitude according to your scale. Using the protractor, determine the resultant vector’s direction (angle).
Please record your results in the table on the first screenshot.
Using your calculator, determine the x and y components of F1 and F2. Remember that FX = Fcosθ and FY = F sinθ. Find the x and y components of the resultant from the sum of x and y components. Calculate the magnitude of the resultant force from the square root of (R 2 + R 2 ). Calculate the direction of the resultant force from θ = tan-1 (R /R ). X Y R Y X Does this result agree with the graphical method?
Please record your results in the table on the second screenshot.
also, show me how to solve please.
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