-(sqrt3)/2
75/150 is equivalent to 1/2, which is equivalent to 0.5, or one over two.
120/150 = 4/5
150 is 25 percent of 150 x 4 whic his equivalent to 600
No. Cos squared x is not the same as cos x squared. Cos squared x means cos (x) times cos (x) Cos x squared means cos (x squared)
[sin - cos + 1]/[sin + cos - 1] = [sin + 1]/cosiff [sin - cos + 1]*cos = [sin + 1]*[sin + cos - 1]iff sin*cos - cos^2 + cos = sin^2 + sin*cos - sin + sin + cos - 1iff -cos^2 = sin^2 - 11 = sin^2 + cos^2, which is true,
510 ~ (510-360) ~ 150 Cos 510 = Cos 150 = - Cos 30 = - ( radical 3 ) / 2
Replace sin2x with the equivalent (1 - cos2x). Simplify, and use the quadratic equation, to solve for cos x.Replace sin2x with the equivalent (1 - cos2x). Simplify, and use the quadratic equation, to solve for cos x.Replace sin2x with the equivalent (1 - cos2x). Simplify, and use the quadratic equation, to solve for cos x.Replace sin2x with the equivalent (1 - cos2x). Simplify, and use the quadratic equation, to solve for cos x.
150 centimeters is equivalent to? What do you mean? Equivalent to feet, inches, yards. It is 1.5 meter.
Cosine(90) = 0 NB Cosine(0) = 1 Cos(30) = 0.8669... Cos(45) = 0.7071... Cos(60) = 0.5 Cos(90) = 0 Cos(120) = -0.5 Cos(0135) = -0.7071... Cos(150) = -0.8660... Cos(180) = -1 NB #1 ; refer to your (scientific) calculator or #2 ; refer to Castles Four Figures Tables. NNB Note the negatives (-) between 90 & 180.
The expression ( \cos^2 x - \sin^2 x ) can be simplified using the Pythagorean identity. It is equivalent to ( \cos(2x) ), which is a double angle formula for cosine. Thus, ( \cos^2 x - \sin^2 x = \cos(2x) ).
150 centimeters are 150/2.54 ≈ 59.06 inches.
150 pounds is equivalent to approximately 68 kilograms.
75/150 is equivalent to 1/2, which is equivalent to 0.5, or one over two.
cos x
According to the Pythagorean identity, it is equivalent to sin2theta.
The expression ((\sin x + 1)(\sin x - 1)) is equivalent to (\sin^2 x - 1) using the difference of squares formula. This simplifies further to (-\cos^2 x), since (\sin^2 x + \cos^2 x = 1). Thus, the final equivalent expression is (-\cos^2 x).
150%