1a. Find dy/dx if y= x∙ln(x)
1b. Find y if dy/dx = ln(x)/x
1c. Find dy/dx if
y= ∫ ln(x)/x dx
1d. Find y if dy/dx = 2x+1
1e.) Find y if dy/dx = 2y+1
1f. The nonlinear system of equations governed by X’ = X –
0.25XY, Y’ = 2Y-2X has fixed points at (0,0), and (4,4). Find the
Jacobian of the system and use it to classify the fixed points.
1a. Find dy/dx if y= x∙ln(x) 1b. Find y if dy/dx = ln(x)/x 1c. Find dy/dx if y= ∫ ln(x)/x dx 1d. Find y if dy/dx = 2x+
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1a. Find dy/dx if y= x∙ln(x) 1b. Find y if dy/dx = ln(x)/x 1c. Find dy/dx if y= ∫ ln(x)/x dx 1d. Find y if dy/dx = 2x+
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