Common Management Admission Test
Hello aspirant,
Students gearing up for CMAT 2024 should utilize past CMAT question papers and other model papers to enhance their readiness. Accessing PDFs of previous CMAT question papers familiarizes students with the exam's format and the types of questions typically posed. This resource also aids in identifying key topics for study based on past CMAT papers.
To get the previous year question papers with solutions, you can visit our website by clicking on the link given below.
https://bschool.careers360.com/articles/cmat-question-paper
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Hope this information helps you.
Before giving any competitive exams, solving previous years question papers are very helpful as it gives students idea of exam pattern and difficulty level. It also immensely helps in time management.
To get the previous year question papers of CMAT exam, you can visit our website by clicking on the link given below.
Dear aspirant !!
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About 1,350+ best MBA colleges accept CMAT score in India . Among these, 988 colleges are privately owned, 122 colleges are owned by public/government organisations, and public-private entities own 8 MBA colleges. CMAT is one of the main accepting entrance exams in top MBA colleges in India.
Visit for more details on mba admission ;-
https://www.google.com/url?sa=t&source=web&rct=j&opi=89978449&url=https://bschool.careers360.com/articles/mba-admission&ved=2ahUKEwja0-Dw3-GEAxWhc_UHHaTEBTIQFnoECBUQAQ&usg=AOvVaw0V936tb6n6pJiZL4rZ3wVU .
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Colleges that accept the CMAT will each declare the CMAT cut off date of 2024. As more than 1000 B-schools throughout the country accept CMAT scores for admission to their MBA and PGDM programs, applicants should aim for a 100 percentile on the exam, which is between 345 and 360 points.
To know the cutoff of top colleges in Gujrat, you can visit the website by following link:
https://bschool.careers360.com/articles/cmat-cutoff
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Question : Rajesh invested INR 10,000 by dividing it into two different investment schemes, A and B, at simple interest rates of 8% and 10%, respectively. If the total interest earned in 2 years is INR 1,680, the amount invested in scheme A is:
Option 1: INR 8,000
Option 2: INR 2,000
Option 3: INR 6,000
Option 4: INR 4,000
Correct Answer: INR 8,000
Solution : Let the amount invested in scheme A be $x$ and in scheme B be $y$ Rate of A scheme = $\frac{8}{100}$ = 0.08 Rate of B scheme = $\frac{10}{100}$ = 0.10 Total invested amount INR 10,000 ⇒ $x + y$ = 10,000 Total interest = ($x$ × 0.08 × 2) + ($y$ × 0.10 × 2) = 1680 ⇒ 0.16$x$ + 0.20 $y$ = 1680 ⇒ 0.16 $x$ + 0.20(10,000 – $x$) = 1680 ⇒ 0.16 $x$ + 2000 − 0.20 $x$ = 1680 ⇒ – 0.04 $x$ = 1680 – 2000 = – 320 ⇒ $x$ = $\frac{– 320}{ – 0.04}$ = 8000 Hence, the correct answer is INR 8,000.
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