Calculus
# Differentiability

Let \(\alpha,\beta,\gamma\) be the roots of the equation above.

Evaluate \(\left\lfloor \alpha \right\rfloor +\left\lfloor \beta \right\rfloor +\left\lfloor \gamma \right\rfloor \).

Let \(f\) be a twice differentiable function satisfying \(f(1)=1, f(2)=4, f(3)=9\), then :

Find the equation of common tangent to the curves \(y^2=8x\) and \(xy=-1\)?

The curve of \(\sin { \left( ax \right) } \) is tangent to the curve of \(\sin { \left( x \right) } \) at \(x=\frac { 5\pi }{2 } \).

If minimum positive value of \(a\) can be expressed as \(\frac { A }{B }\) for co-prime \(A\) and \(B\), then find \(A+B\).

×

Problem Loading...

Note Loading...

Set Loading...