The equation of tangent for curve y= 4xe^x at origin will be
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Given: The curve y = 4xe^x.
To find: The equation of tangent for curve y = 4xe^x at origin?
Solution:
- Now we have given the curve :
y= 4xe^x
- The equation of tangent on origin, that is (0,0) will be:
dy / dx = 4e^x + 4xe^x
- Now dy/dx at (0,0) will be:
dy / dx = 4e^0 + 4(0)e^0
dy / dx = 4
- So the equation of tangent is:
y - 0 = 4(x - 0)
y = 4x
Answer:
So the equation of tangent for curve y= 4xe^x at origin is y = 4x.
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