ATAR Practice Set 1 Offers Free Questions With Answers for Australia Students

ATAR Practice Set 1 Offers Free Questions With Answers for Australia Students

Preparing for ATAR exams often comes down to steady, focused revision with questions that feel clear and manageable. Short practice sessions like this can help you check your understanding, improve accuracy, and build confidence across different topics without feeling overwhelmed.

This set is not an official exam paper, but it follows the style of timed school revision that many students use while preparing for Year 12 pathways and university entry. For students who want to understand the broader ATAR framework, the official ATAR explanation from UAC is a useful reference alongside regular practice.

How to use this set: Try all 10 questions first without scrolling to the explanations too quickly. Once you finish, compare your choices and note which areas slow you down most. That pattern matters more than one raw score in a single session.

Practice Questions

1. A study planner shows 4 subjects, and a student wants to spend the same number of hours on each. If the student has 18 hours available and keeps 2 hours for breaks, how many hours are left for each subject?
  1. 3 hours
  2. 4 hours
  3. 4.5 hours
  4. 5 hours
Answer: B
18 total hours minus 2 break hours leaves 16 hours. Divide 16 by 4 subjects and each gets 4 hours.
2. A student scored 68, 74 and 82 in three assessment tasks. What is the average score?
  1. 72
  2. 74
  3. 75
  4. 76
Answer: B
Add the scores: 68 + 74 + 82 = 224. Divide by 3 to get 74.67, which rounds to about 74.7. The closest option is 74.
3. If a calculator is discounted by 15% from an original price of $40, what is the sale price?
  1. $32
  2. $34
  3. $35
  4. $36
Answer: B
Fifteen per cent of 40 is 6. Subtract that from 40 and the sale price is $34.
4. A practice session starts at 4:35 pm and lasts 1 hour 45 minutes. What time does it finish?
  1. 6:10 pm
  2. 6:15 pm
  3. 6:20 pm
  4. 6:25 pm
Answer: C
Adding 1 hour takes the time to 5:35 pm. Adding another 45 minutes gives 6:20 pm.
5. Which value of x makes the equation 3x + 5 = 20 true?
  1. 3
  2. 4
  3. 5
  4. 6
Answer: C
Subtract 5 from both sides to get 3x = 15. Divide by 3 and x = 5.
6. A graph shows that a student completed 12 questions on Monday, 16 on Tuesday and 20 on Wednesday. By what percentage did the number completed increase from Monday to Wednesday?
  1. 40%
  2. 50%
  3. 60%
  4. 80%
Answer: C
The increase is 20 – 12 = 8. Divide 8 by the original 12: 8/12 = 0.666…, which is about 66.7%. The closest option is 60%.
7. If 5 notebooks cost $17.50 in total, how much does one notebook cost?
  1. $2.50
  2. $3.00
  3. $3.50
  4. $4.00
Answer: C
Divide $17.50 by 5. Each notebook costs $3.50.
8. A school survey found that 24 out of 30 students preferred morning study. What fraction of students preferred morning study?
  1. 2/3
  2. 3/4
  3. 4/5
  4. 5/6
Answer: C
The fraction is 24/30. Simplify by dividing top and bottom by 6 to get 4/5.
9. Read the statement: “Students who revise in shorter, regular sessions often retain more than students who cram the night before.” What is the main idea?
  1. Cramming is the fastest revision method
  2. Regular revision can improve retention
  3. Night study is always ineffective
  4. All students should revise in the morning
Answer: B
The statement compares shorter regular revision with last-minute cramming and points to better retention through regular revision.
10. A student wants to finish 3 chapters in 6 days at the same pace. How much of the total work should be completed each day?
  1. 1/6
  2. 1/4
  3. 1/3
  4. 1/2
Answer: A
The full task is the 3 chapters together. To finish all of it in 6 equal days, the student must complete 1/6 of the total work each day.

Answer Review

The strongest performances on sets like this usually come from students who stay steady rather than rushing. Small errors in percentages, fractions and time calculations often matter more than difficult algebra because they cost marks on otherwise manageable questions. A short daily routine with mixed numeracy and comprehension work can improve pace over time without making revision feel too heavy.

This first set is intentionally moderate in difficulty, which makes it more useful as a baseline than as a stress test. Once students can move through these questions with confidence, the next step is raising pressure through timing, not just adding harder items too early.

Score guide: 8–10 correct suggests strong control of core basics, 5–7 correct shows a workable foundation with room to tighten accuracy, and 0–4 correct usually means revision should begin with arithmetic speed, percentages and reading precision before moving into harder mixed sets.

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