A rectangle is inscribed in a semicircle of radius 5. Find the dimensions of the rectangle that will make its area maximum.
find the points where f(x)f(x)f(x) has a local maximum or minimum and determine the nature of these points.
Explain Markovnikov’s rule. Provide an example of an addition reaction following Markovnikov’s rule.
Differentiate between Kp and Kc in chemical equilibrium. Under what conditions do they become equal?
Define enthalpy and entropy. How is Gibbs free energy related to enthalpy and entropy? Describe its significance.
Describe the octet rule. Discuss its limitations and give examples where the octet rule does not hold.
Explain Bohr’s model of the hydrogen atom. How does it account for the line spectrum of hydrogen?