एलजेब्रा उदाहरण

\frac{2 \sin (A) \cos (A) - \cos (A)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}

$\frac{2 \sin (A) \cos (A) - \cos (A)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}$

चरण 1

2 \sin (A) \cos (A)

$2 \sin (A) \cos (A)$ में से

\cos (A)

$\cos (A)$ का गुणनखंड करें.

\frac{\cos (A) (2 \sin (A)) - \cos (A)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}

$\frac{\cos (A) (2 \sin (A)) - \cos (A)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}$

चरण 2

- \cos (A)

$- \cos (A)$ में से

\cos (A)

$\cos (A)$ का गुणनखंड करें.

\frac{\cos (A) (2 \sin (A)) + \cos (A) \cdot - 1}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}

$\frac{\cos (A) (2 \sin (A)) + \cos (A) \cdot - 1}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}$

चरण 3

\cos (A) (2 \sin (A)) + \cos (A) \cdot - 1

$\cos (A) (2 \sin (A)) + \cos (A) \cdot - 1$ में से

\cos (A)

$\cos (A)$ का गुणनखंड करें.

\frac{\cos (A) (2 \sin (A) - 1)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}

$\frac{\cos (A) (2 \sin (A) - 1)}{1 - \sin (A) + \sin^{2} (A) \cos^{2} (A)}$