सोडोवचें gamma=a(1-sin(θ)

$$\gamma = a ( 1 - \sin ( \theta )$$

a खातीर सोडोवचें

$$\left\{\begin{matrix}a=-\frac{\gamma }{\sin(\theta )-1}\text{, }&\nexists n_{1}\in \mathrm{Z}\text{ : }\theta =2\pi n_{1}+\frac{\pi }{2}\\a\in \mathrm{R}\text{, }&\gamma =0\text{ and }\exists n_{1}\in \mathrm{Z}\text{ : }\theta =2\pi n_{1}+\frac{\pi }{2}\end{matrix}\right.$$

लिनियर समिकरण सोडोवंक पांवडे

कुशी हाणच्यो ताका लागून बरोबर चिन्नाच्या दाव्यान सगळी विशम संज्ञा येतली.

$$a\left(1-\sin(\theta )\right)=\gamma$$

1-\sin(\theta ) न a गुणपाक विभाजक विशमाचो वापर करचो.

$$a-a\sin(\theta )=\gamma$$

a आसपी सगळ्यो संज्ञा एकठांय करच्यो.

$$\left(1-\sin(\theta )\right)a=\gamma$$

समिकरण प्रमाणिक स्वरूपांत आसा.

$$\left(-\sin(\theta )+1\right)a=\gamma$$

दोनुय कुशींक 1-\sin(\theta ) न भाग लावचो.

$$\frac{\left(-\sin(\theta )+1\right)a}{-\sin(\theta )+1}=\frac{\gamma }{-\sin(\theta )+1}$$

1-\sin(\theta ) वरवीं भागाकार केल्यार 1-\sin(\theta ) वरवीं केल्लो गुणाकार काडटा.

$$a=\frac{\gamma }{-\sin(\theta )+1}$$

γ खातीर सोडोवचें

$$\gamma =a\left(-\sin(\theta )+1\right)$$