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Using the following trigonometic identity to neaton up your answer: 2cos(O)sin(O)=sin(2O). Look up what value of x( in degrees) makes sin(x) have it's largest value. Explain what angle (O) gives the longest range of a projectile with a given initial speed. Hint: What must (O) be in the expression sin(2O) for the function sin(x) to be a maximum.
 2 years ago
 2 years ago
Using the following trigonometic identity to neaton up your answer: 2cos(O)sin(O)=sin(2O). Look up what value of x( in degrees) makes sin(x) have it's largest value. Explain what angle (O) gives the longest range of a projectile with a given initial speed. Hint: What must (O) be in the expression sin(2O) for the function sin(x) to be a maximum.
 2 years ago
 2 years ago

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Mani_JhaBest ResponseYou've already chosen the best response.1
The value of x that makes a sine function maximum is \[x=(4n+1) \pi/2\]. But since we are working with projectiles, we will take n=0 \[x=\pi/2\] \[2O=\pi/2\] \[O=\pi/4\]
 2 years ago
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