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Quizzes > High School Quizzes > English Language Arts

CXC Test Practice Quiz

Sharpen your skills with practice questions

Difficulty: Moderate
Grade: Grade 11
Study OutcomesCheat Sheet
Colorful paper art promoting Ace Your CXC Test, a Caribbean high school exam prep quiz.

Simplify the expression: 3 + 2 * 5.
13
25
10
16
Using the order of operations, multiplication is performed before addition. Therefore, 2 * 5 is 10, which when added to 3 gives 13.
What is the value of 7^2?
14
49
56
64
7 raised to the power of 2 means 7 multiplied by 7, which results in 49. This basic exponentiation reinforces quick arithmetic skills.
In the sentence 'The dog barks loudly', which word is the verb?
dog
barks
loudly
the
The verb in a sentence describes an action. In this sentence, 'barks' is the action performed by the dog.
Choose the correctly punctuated sentence.
I cant wait to see the show
I can't wait to see the show
I cant wait, to see the show
I can, wait to see the show
The correct punctuation uses an apostrophe in 'can't'. Proper punctuation is essential for clear communication and correct grammar.
What is the perimeter of a rectangle with a length of 5 and a width of 3?
8
16
10
15
The perimeter of a rectangle is calculated by adding twice the length and twice the width, which is 2*(5 + 3) = 16. This reinforces understanding of basic geometric formulas.
Solve for x in the equation 2x + 3 = 11.
4
5
3
2
Subtracting 3 from both sides gives 2x = 8, and then dividing by 2 yields x = 4. This is a straightforward linear equation.
If f(x) = 3x + 2, what is f(4)?
14
18
12
10
By substituting x = 4 into the function, we get f(4) = 3(4) + 2 = 12 + 2 = 14. This reinforces the concept of function evaluation.
What is the slope of the line given by the equation 2y - 4x = 8?
2
4
-2
-4
Rewriting the equation in slope-intercept form gives 2y = 4x + 8, or y = 2x + 4. Therefore, the slope is 2, demonstrating how to rearrange equations to identify slope.
Which sentence best uses a semicolon?
I went to the store; and I bought milk.
I went to the store; I bought milk.
I went; to the store, I bought milk.
I went to the store, I bought milk.
A semicolon is used to join two closely related independent clauses without a conjunction. Option 2 correctly demonstrates this punctuation rule.
Choose the word that is an antonym of 'rapid'.
swift
quick
slow
hasty
The word 'rapid' means fast, so its antonym is 'slow'. This question tests knowledge of vocabulary and opposites.
What is the area of a triangle with a base of 6 and a height of 4?
12
24
10
18
The area of a triangle is calculated using the formula ½ * base * height. So, ½ * 6 * 4 gives an area of 12.
Identify the preposition in the sentence: 'She walked through the park.'
she
walked
through
park
Prepositions are words that show the relationship between other words in a sentence. 'Through' is the word that indicates this relationship in the sentence.
Simplify the expression: 5(2x - 3) + 10.
10x - 5
10x - 3
10x + 5
10x - 10
First, distribute 5 to get 10x - 15, then add 10 to obtain 10x - 5. This uses the distributive property to simplify the expression.
Select the sentence written in the passive voice.
The teacher explained the lesson.
The lesson was explained by the teacher.
The student solved the problem.
The problem was solved quickly.
A sentence is in the passive voice when the subject receives the action rather than performing it. Option 2 is structured in such a way that the focus is on the action being performed on the lesson.
Which of the following sentences contains a simile?
Her smile was as bright as the sun.
The rose bloomed in the garden.
He ran to the store.
The book lay on the table.
A simile directly compares two different things using 'as' or 'like'. The sentence 'Her smile was as bright as the sun' uses 'as' to make this comparison, making it a clear example of a simile.
Which scenario best illustrates situational irony?
A firefighter's house burns down.
A teacher gives a lesson on punctuality and starts on time.
A chef prepares a delicious meal.
A student receives praise for hard work.
Situational irony occurs when the outcome of a situation is the opposite of what is expected. The example of a firefighter's house burning down is a classic instance of situational irony.
If the function f(x) = x² - 4x + k has exactly one real solution, what is the value of k?
4
0
8
-4
A quadratic equation has exactly one real solution when its discriminant is zero. For the equation x² - 4x + k = 0, setting the discriminant (16 - 4k) to zero gives k = 4.
Which rhetorical device involves the repetition of the initial consonant sound in a series of words?
Metaphor
Simile
Alliteration
Hyperbole
Alliteration is the rhetorical device that features the repetition of the same initial consonant sounds across successive words. This technique is often used in poetry and prose to enhance rhythm and mood.
Determine the value of the limit: lim(x→2) (x² - 4)/(x - 2).
0
2
4
6
The expression can be factored as (x - 2)(x + 2) over (x - 2). Canceling the (x - 2) terms for x ≠ 2 leaves x + 2. Substituting x = 2 gives 4.
Which of the following best describes a theme in literature?
The central idea or message in a piece of writing.
A character's personal trait.
The chronological sequence of events.
The plot's setting and context.
A theme in literature represents the underlying central idea or message that the author intends to convey. It is not merely a character trait or the sequence of events but a broader insight into life or society.
0
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Study Outcomes

  1. Understand key concepts from Mathematics and English in the context of the CXC exam.
  2. Analyze exam-style questions to identify common patterns and traps.
  3. Apply targeted strategies to effectively solve practice problems.
  4. Evaluate immediate feedback to pinpoint strengths and areas for improvement.
  5. Enhance test readiness and confidence through simulated exam practice.

CXC Test Practice Cheat Sheet

  1. Master the order of operations - Always tackle Brackets first, then Orders (powers & roots), followed by Division and Multiplication (left to right), and finish with Addition and Subtraction (left to right). This approach keeps your calculations bulletproof, even in expressions like 7 + (6 × 5² ÷ 3). Breaking it down step-by-step makes math feel like a breeze! CSEC Study Guide
  2. Understand number types - Natural numbers are your 1, 2, 3…; Integers add the negative side and zero; Rational numbers are neat fractions, and Irrationals are the wild ones like √2. Knowing where a number lives helps you pick the right tools and formulas, so you're never caught off guard. Embrace the number neighborhood to unlock problem-solving superpowers! CSEC Study Guide
  3. Convert between fractions, decimals & percentages - Turn a fraction into a decimal by dividing top by bottom, then multiply by 100 for a percentage. For example, 3/4 = 0.75 and 0.75 × 100 = 75%. Practise these conversions until they're second nature - your calculator will thank you! CSEC Study Guide
  4. Familiarize yourself with triangle types - Equilateral triangles boast three equal sides and angles, Isosceles have two matching sides, and Scalene are completely unique. Spotting the type fast helps you apply the right formulas without breaking a sweat. Grab some paper, sketch them out, and label to cement your knowledge! CSEC Study Guide
  5. Learn angle rules with parallel lines - When a transversal cuts parallel lines, Corresponding angles match, Alternate Interior angles mirror each other, and Consecutive Interior angles add up to 180°. These quick checks save time on geometry problems. Draw neat diagrams to spot these patterns in a flash! CSEC Study Guide
  6. Understand Pythagoras' Theorem - In any right-angled triangle, the square of the hypotenuse (c²) equals the sum of the squares of the other two sides (a² + b²). This trusty formula helps you find missing side lengths in a snap. Look for the right angle and you've got a shortcut to success! CSEC Study Guide
  7. Grasp similar vs. congruent triangles - Similar triangles share the same shape but not necessarily size, while congruent ones are identical in both shape and size. Spotting these relationships unlocks shortcuts for finding unknown lengths and angles. Keep an eye on matching angle marks and proportional sides! CSEC Study Guide
  8. Master set notation & operations - Use ∪ for union (everything in A or B), ∩ for intersection (only what's in both), and ' for complement (everything not in A). For example, if A = {1,2,3} and B = {3,4,5}, then A ∪ B = {1,2,3,4,5} and A ∩ B = . Venn diagrams are your best pals here - get drawing! CSEC Study Guide
  9. Study key circle theorems - Remember that an angle at the center is twice the angle on the circumference from the same arc. You can also explore pulley theorems like the angle in a semicircle equals 90°. Sketch every circle problem to reveal these hidden gems! CSEC Study Guide
  10. Practice past paper questions - Nothing beats real exam practice for building speed and confidence. Time yourself, check your solutions, and review tricky questions to spot patterns. Dive into past papers to transform test nerves into high-fives! CaribExams Math Guide
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