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• Identical expressions

• cos(x)/sqrt(one - cos(x)) - sin(x)^ two /(two *(one - cos(x))^(three / two)) = zero
• co sinus of e of (x) divide by square root of (1 minus co sinus of e of (x)) minus sinus of (x) squared divide by (2 multiply by (1 minus co sinus of e of (x)) to the power of (3 divide by 2)) equally 0
• co sinus of e of (x) divide by square root of (one minus co sinus of e of (x)) minus sinus of (x) to the power of two divide by (two multiply by (one minus co sinus of e of (x)) to the power of (three divide by two)) equally zero
• cos(x)/√(1 - cos(x)) - sin(x)^2/(2*(1 - cos(x))^(3/2)) = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x)2/(2*(1 - cos(x))(3/2)) = 0
• cosx/sqrt1 - cosx - sinx2/2*1 - cosx3/2 = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x)²/(2*(1 - cos(x))^(3/2)) = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x) to the power of 2/(2*(1 - cos(x)) to the power of (3/2)) = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x)^2/(2(1 - cos(x))^(3/2)) = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x)2/(2(1 - cos(x))(3/2)) = 0
• cosx/sqrt1 - cosx - sinx2/21 - cosx3/2 = 0
• cosx/sqrt1 - cosx - sinx^2/21 - cosx^3/2 = 0
• cos(x) divide by sqrt(1 - cos(x)) - sin(x)^2 divide by (2*(1 - cos(x))^(3 divide by 2)) = 0

• Similar expressions

• cos(x)/sqrt(1 - cos(x)) + sin(x)^2/(2*(1 - cos(x))^(3/2)) = 0
• cos(x)/sqrt(1 + cos(x)) - sin(x)^2/(2*(1 - cos(x))^(3/2)) = 0
• cos(x)/sqrt(1 - cos(x)) - sin(x)^2/(2*(1 + cos(x))^(3/2)) = 0
• cosx/sqrt(1 - cosx) - sinx^2/(2*(1 - cosx)^(3/2)) = 0