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					 Consider the following differential equation :
dy = -5y ; initial condition; y = 2 at t = 0 The value of y at t = 3 is dt  
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-  -5e-10
 -  2e-10
 -  2e-15
 -  -15e2
 
 -  -5e-10
 
Correct Option: C
| = -5y | |
| dt | 
| = -5dt | |
| y | 
By Integrating above equation, we get
ln y = 5t + c
at t = 0 , y = 2
ln 2 = c
So, ln y = – 5t + ln 2
| ln | = -5t | |
| 2 | 
| = e-5t | ||
| 2 | 
y = 2e-5t
at t = 3
y = 2 e-15