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CAT 2019 DILR Question Paper with Solutions for November 24 Slot 1 is available for free download. Based on the feedback of the test-takers, the overall difficulty level of CAT DILR section was easy to moderate. CAT 2019 question paper pattern was similar to 2018, hence, the DILR section had 32 questions (8 sets with 4 questions each) to be attempted in 60 minutes.
CAT 2019 DILR Slot 1 question paper did contain a few time-consuming questions but they were easily doable. VARC was a little trickier than the previous years, and QA was quite manageable with only a few tricky questions.
CAT 2019 DILR Question Paper Slot 1- Nov 24, 2019
| CAT 2019 DILR Question Paper SLOT 1 PDF | CAT 2019 DILR Answer Key PDF | CAT 2019 DILR Solutions PDF |
|---|---|---|
| Download PDF | Download PDF | Download PDF |
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CAT 2019 Question Paper Slot 1 November 24: DILR Paper Analysis
CAT 2019 Slot 1 was conducted between 9.00 am to 12:00 am. The overall difficulty level of this slot was reported to range from moderate to difficult. CAT paper analysis 2019 for DILR slot 1 is given below:
- DILR was easier compared to the previous year.
- In DILR there were 3 sets that were quite easy when compared to the remaining 5 sets.
- Each set contained 4 questions.
- The total number of questions in the set were 32
- A new chart type- radar graph was seen in CAT 2019 DILR section.
| CAT 2019 Question Paper with Solution PDF QA Slot 1 | CAT 2019 Question Paper with Solution PDF VARC Slot 1 |
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CAT Questions
1. For some positive real number \(x\) , if \(log_{\sqrt 3}(x)+\frac{log_x(25)}{log_x(0.008)}=\frac{16}{3}\), then the value of \(log_3(3x^2)\) is
- 4
- 6
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- 9
2. The sum of the first two natural numbers, each having 15 factors (including 1 and the number itself), is
- 348
- 412
- 468
- None of Above
4. Let \(\alpha\) and \(\beta\) be the two distinct roots of the equation of 2x2-6x+k=0, such that (\(\alpha+\beta\)) and \(\alpha\beta\) are the distinct roots of the equation x2+px+p=0, then, the value of 8(k-p) ?
5. Suppose \(f(x,y)\) is a real-valued function such that \(f(3x+2y,2x-5y)=19x\), for all real numbers \(x\) and \(y\) . The value of x for which \(f(x,2x) = 27\) , is
- 3
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- 42
- None of Above
6. Anil borrows Rs 2 lakhs at an interest rate of 8% per annum, compounded half-yearly. He repays Rs 10320 at the end of the first year and closes the loan by paying the outstanding amount at the end of the third year. Then, the total interest, in rupees, paid over the three years is nearest to
- 33130
- 40991
- 51311
- 51311
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