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See an example exam →MCV4U — Calculus and Vectors
Final Examination
Section A: Multiple Choice
1. The derivative of f(x) = x³ is:
(a) 3x² (b) x² (c) 3x (d) x⁴
Solution Guide
MCV4U — Calculus and Vectors
1. The derivative of f(x) = x³:
Answer: (a) 3x²
By the power rule, d/dx[xⁿ] = n·xⁿ⁻¹, so d/dx[x³] = 3x²...
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Integration by Parts
Master the method for integrating products of functions
Golden Rule
Choose u as the function that simplifies when differentiated (LIATE rule).
Identify u and dv
Apply LIATE to choose which factor becomes u
Compute du and v
Differentiate u and integrate dv
Apply the formula
Substitute into ∫u dv = uv − ∫v du
Simplify or repeat
The new integral should be simpler; if not, apply again
Common Mistakes
Forgetting to apply the formula recursively for repeated IBP...
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University of Toronto
MATH 101 — Calculus I
Midterm Examination
Time: 2 hours | Total: 80 marks
Section A: Multiple Choice (20 marks)
1. The limit of (sin x)/x as x approaches 0 is:
(a) 0 (b) 1 (c) ∞ (d) DNE
2. The derivative of ln(x²+1) is:
(a) 2x/(x²+1) (b) 1/(x²+1) ...
Section B: Short Answer (30 marks)
3. Evaluate the integral...
Solution Guide
MATH 101 — Calculus I
Section A: Multiple Choice
1. The limit of (sin x)/x as x approaches 0 is:
Answer: (b) 1
Apply L'Hopital's rule or use the squeeze theorem...
2. The derivative of ln(x²+1) is:
Answer: (a) 2x/(x²+1)
Apply chain rule: d/dx[ln(u)] = u'/u...
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