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Find the differential equation representing the family of curves `y=ae^(bx+5)`, where a and b are arbitrary constants. |
Answer» `y=ae^(bx+5)` `(dy)/(dx)=ae^(bx+5)xxb` `(d^2y)/(dx)^2=ab^2e^(bx+5)=bdy/dx=(dy/dx)^2xx1/y` |
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