Under the hood of Hard Margin SVM
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MCQ Project 1:
6 Integration and Accumulation of Change
7 Differential Equations
8 Applications of Integration  Find the arc length of $f(x)=x^{\frac{3}{2}}$ from $x=0$ to $x=1$.
 Differentiate $f(x)=\int_{\sqrt{x}}^{\sin^2 x}\arctan (1+e^{t^2})dt$
 Find the derivative of the function $f(x)=\sqrt{\sin^2x+e^x+1}$
 Find the equation of the tangent line through the function f(x)=3x$e^{5x5} $ at the point on the curve where x=1
 I need help with the attched problem about definite integrals
Is it because we have to keep vector 'w' as small as possible? so the "street" will be as wide as possible?