 | GMAT Practice Test - Math - Series (A.P) |
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Coverage : The GMAT Practice test - Math - Series(A.P) has been designed to test the important concepts and skills related to arithmetic progression. The test covers important topics like determining series or a particular term in the series, computing the last term in a series or the first term in the series, number of terms lying between two integers, sum of the terms in a series, etc. |
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| 1. | Write the first three terms of the sequence defined by: Ax = 4x + 2 | | a. | | 2, 6, 10 | | b. | | 6,10, 14 | | c. | | -2, 2, 6 | | d. | | Cannot be determined.
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| 2. | Compute the first four terms of the sequence defined by: An = (-2)n-1 . 2n | | a. | | 2, -8, 32, -128 | | b. | | -2, 6, -24, 96 | | c. | | -2, 8, -16, 32 | | d. | | 2, 4, 2, 4
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| 3. | The first term of an A.P is -5 and the common difference is 6. Find its 14th term. | | a. | | 73 | | b. | | 93 | | c. | | 79 | | d. | | 98
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| 4. | Which term of the sequence -1, 1, 3, 5, 7, 9, ….. is 109? | | a. | | 53 | | b. | | 56 | | c. | | 54 | | d. | | 52
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| 5. | Compute the 13th term of the following A.P. 4, 7, 10, 13, 16, …… | | a. | | 42 | | b. | | 36 | | c. | | 40 | | d. | | 33
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| 6. | How many terms are there in the sequence 9, 18, 27, 36, ……., 999? | | a. | | 110 | | b. | | 100 | | c. | | 101 | | d. | | 111
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| 7. | Find the sum of all three digit numbers, which are divisible by 6. | | a. | | 81346 | | b. | | 80264 | | c. | | 80006 | | d. | | 82350
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| 8. | The nth term of an A.P. sequence is (4n - 4). Find its 12th term. | | a. | | 42 | | b. | | 40 | | c. | | 44 | | d. | | 46
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| 9. | Find the common difference in an A.P. sequence defined by (n - 7)? | | a. | | -1 | | b. | | 1 | | c. | | -6 | | d. | | 6
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| 10. | Determine the 12th term from the end of the A.P. 4, 10, 17, 24, …., 283. | | a. | | 204 | | b. | | 207 | | c. | | 200 | | d. | | 206
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| 11. | Find the nth term of the A.P. given by: 0.1, 1.1, 2.1, 3.1, ……… | | a. | | 1.0 – 1.0n | | b. | | 1.0n – 0.9 | | c. | | 1.0n – 1.0 | | d. | | 1.0n + 1.1
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| 12. | The sum of two numbers in A.P. is 2, and their product is -24. Find the numbers. | | a. | | 4, -6 | | b. | | 6, -4 | | c. | | -8, 3 | | d. | | 3, -8
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| 13. | How many terms of the series: -5, -2, 1, 4 …… be taken so that their sum is 2140? | | a. | | 39 | | b. | | 40 | | c. | | 59 | | d. | | 58
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