11a. Using the substitution U = 5 - x\(^2\) evaluate \(\int _1^2 \frac{\text{x}}{\sqrt{5 - x^2}}\) dx b. If y = px\(^2\) + qx, \(\frac{\text{dy}}{\text{dx}}...

Assessment: WAEC SSCE - Further Mathematics - 2025 (Essay) Subject: Further Mathematics

Question 1 Report

11a. Using the substitution U = 5 - x\(^2\)

evaluate \(\int _1^2 \frac{\text{x}}{\sqrt{5 - x^2}}\) dx

b. If y = px\(^2\) + qx, \(\frac{\text{dy}}{\text{dx}}\) = 7 and \(\frac{d^2y}{dx^2}\) = 6. Find the values of p and q.

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