Exam Coverage Practice

Item 2

Find a limit algebraically or graphically, if it exists

Multiple choice • 4 questions • 12 marks

Item 3

Use the squeeze theorem to find limits

Multiple choice • 4 questions • 12 marks

Item 4

Find limits for polynomials, rational, and trigonometric functions using theorems

Multiple choice • 4 questions • 12 marks

Item 5

Study the continuity of a function at a given point

Multiple choice • 4 questions • 12 marks

Item 6

Use the continuity properties to study the continuity of a function or a composition of functions at a given point

Multiple choice • 4 questions • 12 marks

Item 7

Find infinite limits and limits at infinity

Multiple choice • 4 questions • 12 marks

Item 8

Find the average and instantaneous velocity at a given point

Multiple choice • 4 questions • 12 marks

Item 9

Sketch the graph of a function using that of its derivative

Multiple choice • 4 questions • 12 marks

Item 10

Find the derivative of a function at a given point

Multiple choice • 4 questions • 12 marks

Item 11

Find the derivative of a function using the Power Rule at a given point

Multiple choice • 4 questions • 12 marks

Item 12

Applying the rules of multiplication and division to derivatives

Multiple choice • 4 questions • 12 marks

Item 13

Apply the chain rule in differentiation

Multiple choice • 4 questions • 12 marks

Item 14

Find the derivative of an inverse function using the chain rule

Multiple choice • 4 questions • 12 marks

Item 15

Find the derivatives of trigonometric functions using differentiation rules

Multiple choice • 4 questions • 12 marks

Item 16

Find the derivatives of exponential functions

Multiple choice • 4 questions • 12 marks

Item 17

Find the derivatives of natural logarithmic functions

Multiple choice • 4 questions • 12 marks

Item 18

Find derivatives implicitly

Multiple choice • 4 questions • 12 marks

Item 19

Use implicit differentiation to find derivatives of inverse trigonometric functions

Multiple choice • 4 questions • 12 marks

Item 20

Recall the hypotheses of Rolle's Theorem

Multiple choice • 4 questions • 12 marks

Item 21

Determine the continuity of a function at a given point, and use the continuity properties for a function or a composition of functions

Written answers • 4 questions • 12 marks

Item 22

Find horizontal, vertical, and slant asymptotes using limits

Written answers • 4 questions • 12 marks

Item 23

Apply the product rule to derivatives

Written answers • 4 questions • 12 marks

Item 24

Find the derivatives of trigonometric functions using differentiation rules

Written answers • 4 questions • 12 marks

Item 25

Solve real-life problems using derivatives of exponential and logarithmic functions

Written answers • 4 questions • 12 marks

Item 26

Understand the Mean Value Theorem and use it in applications

Written answers • 4 questions • 12 marks

Practice tests

Items 1 to 5

Practice tests on items 1–5

One question per item • instant marking

Items 6 to 10

Practice tests on items 6–10

One question per item • instant marking

Items 11 to 15

Practice tests on items 11–15

One question per item • instant marking

Items 16 to 20

Practice tests on items 16–20

One question per item • instant marking

Items 21 to 26

Practice tests on items 21–26

One question per item • instant marking

Exam models

Exam model 1

Full ministry-style exam model 1

Electronic paper + written paper • timed

Exam model 2

Full ministry-style exam model 2

Electronic paper + written paper • timed

Exam model 3

Full ministry-style exam model 3

Electronic paper + written paper • timed

Exam model 4

Full ministry-style exam model 4

Electronic paper + written paper • timed