well the problem itself was did not come with identities.
what the textbook contains in terms of what we have covered in class i guess are the equations.
Added attachment
Homework Statement
Simplify the expression Cos(6θ)
Simplify means - the angle for all trigonometric functions in your answer is to be only θ.
Simplify in terms of sines and cosines
Simplify in terms of cosines only
Simplify in terms of sines only
Homework Equations
Basic Trig Identities...
if the balls speed changes thus making it not have equal speed between bounces taking different time how do i go about figuring it out with geometric progression
wouldnt i just go about finding the time by first finding hte total distance in feet, then figure out the time it was in travel by the feet per second it travels.
total distance / 32ft/s^2
sqrt of (total distance / (32ft/s^2))
i looked at the wiki page but I am just having some trouble with set up of the equation. i know jeff reid set up an equation for me but i am still having trouble understanding the set up and calculating it.
Homework Statement
Figure out the total distance traveled by a ball bouncing vertically when its dropped from a height of 6 ft above the ground and the time the ball was in motion for.
G 32ft/s^2
ball one dropped from 72 inches bounced back up 53 inches with a Coefficient of...
but i got to Use at least 1 increment operator and 1 decrement operator and 1 compound boolean expression.
soo i got to set i=500 then go if --i%5<1 then count++