Practise 100 Most Repeated MCQs of Math MCQs in Maths. Attempt multiple-choice questions, check answers and revise related subtopics.
Study 100 Most Repeated MCQs of Math through multiple-choice questions in Maths. This subtopic contains 1095 practice questions. Read the wording carefully, compare the options and attempt an answer before checking the solution in learning mode.
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Answer: 100.9
Explanation To find the answer, divide 4.036 by 0.04: 4.036 ÷ 0.04 = 100.9
Answer: 1
Explanation 1² = 1 3² = 9 5² = 25 7² = 49 9² = 81 11² = 121 So value of x= 1
Answer: 0.03375
Explanation To evaluate this expression, we need to follow the order of operations (PEMDAS): Calculate 25% of 30%: 0.25 x 0.30 = 0.075 Calculate 0.075 as a percentage of 45%: 0.075 x 0.45 = 0.03375 So, the correct answer is: 0.03375
Answer: 17
Explanation Let the age of D= x Mother =2x After 2 years = x+2 Mother = 2x+2 X+2 +2x+2=49 3x+4=49 3x=49_4 3x=45 x=15 Current age of daughter =15 After two years= 15+2=17
حساب میں 15 نمبروں کا مطلب (اوسط) 64 تھا۔ 24 نمبروں میں سے ایک کو 34 کے طور پر غلط پڑھا گیا تھا۔ صحیح مطلب کیا ہے؟
Answer: 63.3
Explanation 63.3 is the correct answer total number 15 ×64=960 24 was misread as 34 so actual no is 10 more so subtract 10 from 960 which is 960-10 = 950 now divide 950 by total number which is 15 950/15 = 63.33 is correct answer
Answer: 3/4
Explanation 0.75 is a terminating decimal, which can be written as 75/100 . Simplifying 75/100 gives 3/4 , making it a rational number. Last verified on 10-02-2026
Answer: 47
Explanation The innings in cricket is always plural so 3*12= 36 80-36= 44 so his previous average was 44. Now after 12th innings his average is 44+3= 47
Answer: odd
Explanation 5,333 (five thousand three hundred thirty-three) is an odd four-digits prime number following 5332 and preceding 5334. In scientific notation, it is written as 5.333 × 103. The sum of its digits is 14.
ٹھوس زاویوں کی پیمائش کس سے کی جاتی ہے۔
Answer: Steradians
Explanation
Answer: 46
Explanation Let's denote the sum of all 13 numbers as S. S = 13 * 60 = 780 Sum of the first 7 numbers = 7 * 57 = 399 Sum of the last 7 numbers = 7 * 61 = 427 Now, let's find the sum of all 13 numbers using the sum of first 7 and last 7 numbers. Notice that the 7th number is counted twice in this calculation: Sum of first 7 + Sum of last 7 - 7th number = Sum of all 13 numbers 399 + 427 - 7th number = 780 826 - 7th number = 780 7th number = 826 - 780 7th number = 46
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