
How do you evaluate #sin(pi/5)#? - Socratic
2016年7月2日 · sin(pi/5)=sqrt(10-2sqrt5)/4 Let theta=pi/5, then 5theta=pi and 3theta=pi-2theta. Note theta) is an acute angle. Hence sin3theta=sin(pi-2theta) but as sin(pi-A)=sinA This can …
How do I evaluate cos(pi/5) without using a calculator?
2015年9月8日 · Cos (pi /5) = cos 36° = (sqrt5 + 1)/4. If theta = pi/10, then 5theta = pi/2 => cos3theta = sin2theta.[ cos (pi /2 - alpha) = sinalpha}. => 4 cos ^3 theta - 3costheta ...
How do you determine the quadrant in which pi/5 lies? - Socratic
2017年10月24日 · Q1 I would convert to degrees. That helps me a lot more. We can use the conversion factor 180/pi. pi/5 = pi/5 * 180/pi = 36˚ This is clearly in the first quadrant, because …
What is 5pi in degrees? - Socratic
2015年6月2日 · pi -> 180 deg 5pi -> 5(180) = 900 deg. 11204 views around the world
How do you solve #sin(pi/5-pi/2)#? - Socratic
2018年5月11日 · #sin(pi/5 - pi/2) = sin(36^circ - 90^circ) = cos(90 - (36^circ - 90^circ)) = cos(180^circ-36^circ) = cos 144^circ # Strap in, this is where it gets interesting. First we note …
How do you find the exact values of Cos(pi/5) * Cos(2pi/5)?
2016年2月18日 · 1/4 Let A = Cos( pi/5 )*Cos( 2*pi/5 ) But Sin( 2*X ) = 2Sin( X )*Cos( X ) => Cos( X ) = Sin( 2*X ) / [ 2*Sin( X ) ] ----- > (1 ) When X = Pi / 5 Then Cos( Pi/5 ...
How do you find the exact values of cos 4pi/5? - Socratic
2016年6月9日 · How do you use the ordered pairs on a unit circle to evaluate a trigonometric function of any angle
[SOLVED] Complex Numbers- cos ( pi/5) - Math Help Forum
2009年2月10日 · I am trying to prove that cos(pi/5)= (1+sqrt(5))/4 I tried finding the 5th roots of unity and then just using the real part cis(pi/5) but then i dont know... Math Help Forum Search
What is the period and amplitude for #cos(pi/5)(x)#? - Socratic
2018年7月25日 · As below. Standard form of cosine function is y = A cos (Bx - C) + D Given y = cos ((pi/5) x) A = 1, B = pi/5, C = D = 0 Amplitude = |A| = 1 Period = (2 pi) / |B ...
How do you evaluate #[cos(pi/5) * Cos(2pi/5)]#? - Socratic
2016年4月18日 · How do you show that #(costheta)(sectheta) = 1# if #theta=pi/4#? See all questions in Trigonometric Functions of Any Angle Impact of this question