Lutasin ang 7I=2cosT+2sint

$$7 I = 2 \cos T + 2 \sin t$$

I-solve ang I

$$I=\frac{2\left(\sin(t)+\cos(T)\right)}{7}$$

Mga Hakbang sa Pagso-solve ng Linear Equation

Ang equation ay nasa standard form.

$$7I=2\sin(t)+2\cos(T)$$

I-divide ang magkabilang dulo ng equation gamit ang 7.

$$\frac{7I}{7}=\frac{2\left(\sin(t)+\cos(T)\right)}{7}$$

Kapag na-divide gamit ang 7, ma-a-undo ang multiplication gamit ang 7.

$$I=\frac{2\left(\sin(t)+\cos(T)\right)}{7}$$

I-solve ang T (complex solution)

$$T=\left(-i\right)\ln(\frac{7}{2}I+\frac{1}{2}ie^{it}+\left(-\frac{1}{2}i\right)e^{\left(-i\right)t}+\left(-\frac{1}{2}\right)\left(\left(\left(-7\right)I+\left(-i\right)e^{it}+ie^{\left(-i\right)t}\right)^{2}-4\right)^{\frac{1}{2}})+2\pi n_{1}\text{, }n_{1}\in \mathrm{Z}$$

$$T=\left(-i\right)\ln(\frac{7}{2}I+\frac{1}{2}ie^{it}+\left(-\frac{1}{2}i\right)e^{\left(-i\right)t}+\frac{1}{2}\left(\left(\left(-7\right)I+\left(-i\right)e^{it}+ie^{\left(-i\right)t}\right)^{2}-4\right)^{\frac{1}{2}})+2\pi n_{2}\text{, }n_{2}\in \mathrm{Z}$$