JEE Questions for Maths Sequences And Series Quiz 9 - MCQExams.com


Maths-Sequences and Series-47918.png
  • G.P.
  • A.P.
  • H.P.
  • None of these

Maths-Sequences and Series-47920.png

  • Maths-Sequences and Series-47921.png
  • 2)
    Maths-Sequences and Series-47922.png

  • Maths-Sequences and Series-47923.png

  • Maths-Sequences and Series-47924.png

Maths-Sequences and Series-47926.png

  • Maths-Sequences and Series-47927.png
  • 2)
    Maths-Sequences and Series-47928.png

  • Maths-Sequences and Series-47929.png
  • None of these

Maths-Sequences and Series-47931.png

  • Maths-Sequences and Series-47932.png
  • 2)
    Maths-Sequences and Series-47933.png

  • Maths-Sequences and Series-47934.png

  • Maths-Sequences and Series-47935.png

Maths-Sequences and Series-47937.png

  • Maths-Sequences and Series-47938.png
  • 2)
    Maths-Sequences and Series-47939.png

  • Maths-Sequences and Series-47940.png
  • None of these

Maths-Sequences and Series-47942.png
  • 0
  • 1
  • 2
  • None of these

Maths-Sequences and Series-47944.png

  • Maths-Sequences and Series-47945.png
  • 2)
    Maths-Sequences and Series-47946.png

  • Maths-Sequences and Series-47947.png

  • Maths-Sequences and Series-47948.png

Maths-Sequences and Series-47950.png
  • 2
  • 3
  • 4
  • 5
The number of common terms of the sequence 17,21,25,….417 and 16,21,26,…,266 is
  • 21
  • 19
  • 20
  • None of these

Maths-Sequences and Series-47953.png
  • an infinite number of solutions
  • a unique solution
  • no solution
  • none of these

Maths-Sequences and Series-47955.png
  • A.P.
  • G.P.
  • H.P.
  • None of these

Maths-Sequences and Series-47957.png

  • Maths-Sequences and Series-47958.png
  • 2)
    Maths-Sequences and Series-47959.png

  • Maths-Sequences and Series-47960.png

  • Maths-Sequences and Series-47961.png

Maths-Sequences and Series-47963.png

  • Maths-Sequences and Series-47964.png
  • 2)
    Maths-Sequences and Series-47965.png

  • Maths-Sequences and Series-47966.png

  • Maths-Sequences and Series-47967.png
If the first and nth terms of a G.P. are a and b respectively and if P is the product of the first n terms, then P2 is equal to

  • Maths-Sequences and Series-47969.png
  • 2)
    Maths-Sequences and Series-47970.png

  • Maths-Sequences and Series-47971.png

  • Maths-Sequences and Series-47972.png

Maths-Sequences and Series-47974.png
  • A.P. only
  • G.P. only
  • A.P. as well and G.P
  • none of these

Maths-Sequences and Series-47976.png

  • Maths-Sequences and Series-47977.png
  • 2)
    Maths-Sequences and Series-47978.png

  • Maths-Sequences and Series-47979.png
  • None of these

Maths-Sequences and Series-47981.png

  • Maths-Sequences and Series-47982.png
  • 2)
    Maths-Sequences and Series-47983.png

  • Maths-Sequences and Series-47984.png
  • None of these

Maths-Sequences and Series-47986.png

  • Maths-Sequences and Series-47987.png
  • 2)
    Maths-Sequences and Series-47988.png

  • Maths-Sequences and Series-47989.png
  • None of these

Maths-Sequences and Series-47991.png

  • Maths-Sequences and Series-47992.png
  • 2)
    Maths-Sequences and Series-47993.png

  • Maths-Sequences and Series-47994.png
  • None of these

Maths-Sequences and Series-47996.png

  • Maths-Sequences and Series-47997.png
  • 2)
    Maths-Sequences and Series-47998.png

  • Maths-Sequences and Series-47999.png

  • Maths-Sequences and Series-48000.png

Maths-Sequences and Series-48002.png
  • A.P.Only
  • G.P. Only
  • A.P. and G.P
  • None of these

Maths-Sequences and Series-48004.png
  • 1
  • 3
  • 9
  • 10

Maths-Sequences and Series-48006.png
  • 1
  • 2
  • 3
  • None of these
The value of the common difference of an A.P. which makes T1T2T7 least, given that T7 = 9 is

  • Maths-Sequences and Series-48008.png
  • 2)
    Maths-Sequences and Series-48009.png

  • Maths-Sequences and Series-48010.png
  • None of these

Maths-Sequences and Series-48012.png

  • Maths-Sequences and Series-48013.png
  • 2)
    Maths-Sequences and Series-48014.png

  • Maths-Sequences and Series-48015.png

  • Maths-Sequences and Series-48016.png
If the 1st term and common ratio of a G.P. are 1 and 2 respectively then S1 + S3 + S5 + ... + S2n+1 =

  • Maths-Sequences and Series-48018.png
  • 2)
    Maths-Sequences and Series-48019.png

  • Maths-Sequences and Series-48020.png

  • Maths-Sequences and Series-48021.png

Maths-Sequences and Series-48023.png
  • 2100 + 99
  • 2–100 + 99
  • 2–101 + 99
  • 2–99 + 99
If for the triangle whose perimeter is 37 cms and length of sides are in G.P. also the length of the smallest side is 9 cms then length of remaining two sides are ___ and __
  • 12, 16
  • 14, 14
  • 10, 18
  • 15, 13
Find out four numbers such that, first three numbers are in G.P., last three numbers are in A.P. having common difference 6, first and last numbers are same.
  • 8, 4, 2, 8
  • –8, 4, –2, –8
  • 8, –4, 2, 8
  • –8, -4, –2, –8

Maths-Sequences and Series-48027.png

  • Maths-Sequences and Series-48028.png
  • 2)
    Maths-Sequences and Series-48029.png

  • Maths-Sequences and Series-48030.png

  • Maths-Sequences and Series-48031.png
If the harmonic mean and geometric mean of two numbers a and b are 4 and 3√ 2 respectively then the interval [a, b] = _______
  • [3, 6]
  • [2, 7]
  • [4, 5]
  • [1, 8]
A.M of the three numbers which are in G.P. is 14/3. If adding 1 in first and second number and subtracting 1 from the third number, resulting numbers are in A.P. then the sum of the squares of original three numbers is ______
  • 91
  • 80
  • 84
  • 88
If the H.M. of a and c is b, G.M. of b and d is c and A.M. of c and e is d, then the G.M. of a and e is ______
  • b
  • c
  • d
  • ae
If a, b, c are in A.P. and geometric means of ac and ab, ab and bc, ca nad cb are d, e, f respectively then d2, e2, f2 are in
  • A.P.
  • G.P.
  • H.P.
  • A.G.P

Maths-Sequences and Series-48036.png

  • Maths-Sequences and Series-48037.png
  • 2)
    Maths-Sequences and Series-48038.png

  • Maths-Sequences and Series-48039.png

  • Maths-Sequences and Series-48040.png
If (666 ... n times)2 + (8888 ... n times) = (4444 ... K times) then K = ______
  • n + 1
  • n
  • 2n
  • n2
If (m +1)th, (n +1)th and (r +1)th terms of an A.P. are in G.P. and m, n, r are in H.P. then the common difference of the A.P. is _______

  • Maths-Sequences and Series-48043.png
  • 2)
    Maths-Sequences and Series-48044.png

  • Maths-Sequences and Series-48045.png

  • Maths-Sequences and Series-48046.png
2 + 6 + 12 + 20 + 30 + ... 100 terms = ______

  • Maths-Sequences and Series-48048.png
  • 2)
    Maths-Sequences and Series-48049.png

  • Maths-Sequences and Series-48050.png

  • Maths-Sequences and Series-48051.png
If any terms of an A.P. is non - zero and d ≠ 0 then
Maths-Sequences and Series-48053.png

  • Maths-Sequences and Series-48054.png
  • 2)
    Maths-Sequences and Series-48055.png

  • Maths-Sequences and Series-48056.png

  • Maths-Sequences and Series-48057.png
If S1, S2, S3, ... , Sn are the sums of infinite G.P.s. whose first terms ars 1, 2, 3, ..., n and whose common ratios are
Maths-Sequences and Series-48059.png

  • Maths-Sequences and Series-48060.png
  • 2)
    Maths-Sequences and Series-48061.png

  • Maths-Sequences and Series-48062.png

  • Maths-Sequences and Series-48063.png
1 + 3 + 7 + 13 + ... 100 terms = _______

  • Maths-Sequences and Series-48065.png
  • 2)
    Maths-Sequences and Series-48066.png

  • Maths-Sequences and Series-48067.png

  • Maths-Sequences and Series-48068.png
4 + 18 + 48 + ... n terms = _______

  • Maths-Sequences and Series-48070.png
  • 2)
    Maths-Sequences and Series-48071.png

  • Maths-Sequences and Series-48072.png

  • Maths-Sequences and Series-48073.png
2 + 12 + 36 + 80 + ... n terms = ______

  • Maths-Sequences and Series-48075.png
  • 2)
    Maths-Sequences and Series-48076.png

  • Maths-Sequences and Series-48077.png

  • Maths-Sequences and Series-48078.png

Maths-Sequences and Series-48079.png
  • 0.8
  • 0.9
  • 1
  • 0.99

Maths-Sequences and Series-48081.png

  • Maths-Sequences and Series-48082.png
  • 2)
    Maths-Sequences and Series-48083.png

  • Maths-Sequences and Series-48084.png

  • Maths-Sequences and Series-48085.png

Maths-Sequences and Series-48087.png
  • 446
  • 680
  • 600
  • 540

Maths-Sequences and Series-48089.png

  • Maths-Sequences and Series-48090.png
  • 2)
    Maths-Sequences and Series-48091.png

  • Maths-Sequences and Series-48092.png

  • Maths-Sequences and Series-48093.png
1 + 3 + 7 + 15 + ... 10 terms = _____
  • 2012
  • 2046
  • 2038
  • 2036

Maths-Sequences and Series-48096.png

  • Maths-Sequences and Series-48097.png
  • 2)
    Maths-Sequences and Series-48098.png

  • Maths-Sequences and Series-48099.png

  • Maths-Sequences and Series-48100.png

Maths-Sequences and Series-48102.png
  • 2
  • 3
  • 1
  • 0
0:0:1


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