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JEE Questions for Maths Sequences And Series Quiz 16 - MCQExams.com
JEE
Maths
Sequences And Series
Quiz 16
The first four terms of an A.P are a, 9, 3a – b, 3a + b. the 2011
th
term of the A.P is
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0%
2015
0%
4025
0%
5030
0%
6035
0%
8045
A person is to count 4500 currency notes. Let a
n
denotes the numbers of notes he counts in the n
th
minute. If a
1
= a
2
= ..... = a
10
= 150 and a
10
,a
11
, ... are in an A.P with common difference –2, then the time taken by him to count all notes is
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0%
24 minutes
0%
34 minutes
0%
125 minutes
0%
135 minutes
The sum of all two digit natural numbers which leave a remainder 5 when they are divided by 7 is equal to
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0%
715
0%
702
0%
615
0%
602
0%
589
An A.P. consists of 23 terms. If the sum of the three terms in the middle is 141 and the sum of the last three terms is 261, then the first term is
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0%
6
0%
5
0%
4
0%
3
0%
2
If S
1
= a
2
+ a
4
+ a
6
+ ... upto 100 terms and S
2
= a
1
+ a
3
+ a
5
+ ... upto 100 terms of a certain A.P., then its common difference is
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0%
S1 – S1
0%
S2 – S1
0%
0%
None of these
If 100 times the 100
th
term of an A.P. with non-zero common difference equals the 50 times its 50
th
term. then the 150
th
term of this A.P. is
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0%
–150
0%
150 times its 50th terms
0%
150
0%
Zero
Find a, b and c between 2 and 18 such that a + b + c = 25, 2,a,b are in A.P. and b,c, 18 are in G.P.
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0%
5, 8, 12
0%
4, 8, 13
0%
3, 9, 13
0%
5, 9, 11
If two arithmetic means A
1
, A
2
, two geometric means G
1
, G
2
and two harmonic means H
1
, H
2
are inserted between two numbers p and q then _____
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0%
0%
2)
0%
0%
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0%
< 9
0%
≤ 9
0%
> 9
0%
≥ 9
In a G. P. the first term is a, second term is b and the last term is c, then the sum of the series is ________
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
If 2, b, c, 23 are in G. P. then (b – c)
2
+ (c – 2)
2
+ (23 – b)
2
=_____
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0%
625
0%
525
0%
441
0%
442
If x,y,z are in G.P and a
x
= b
y
= c
z
, then
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0%
0%
2)
0%
0%
None of these
The first and last terms of a G.P. are
a
and
l
respectively; r being its common ratio; then the number of terms in this G.P is
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
None of these
The sum of infinite terms of a G.P. x and on squaring the each term of it, the will be y, then the common ratio of this series is
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0%
0%
2)
0%
0%
If the ratio of A.M between two positive real numbers a and b to their H.M is m : n, then a : b is
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0%
0%
2)
0%
0%
None of these
Given a + d > b + c where a, b, c, d are real numbers, then
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0%
a, b, c, d are in A.P
0%
2)
0%
(a + b), (b + c), (c + d), (a + d) are in A.P
0%
If three real numbers a,b,c are in harmonic progression, then which of the following is true
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0%
0%
2)
0%
ab, bc, ca are in H.P
0%
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0%
0%
2)
0%
0%
If x,y,z are in A.P and tan
-1
x, tan
-1
y and tan
-1
z are also in A.P., then
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0%
x = y = z
0%
x = y = -z
0%
x = 1; y = 2; z = 3
0%
x = 2; y = 4; z = 6
0%
x = 2y = 3z
The sixth term of an A.P is equal to 2, the value of the common difference of the A.P. which makes the product a
1
a
4
a
5
least is given by
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0%
0%
2)
0%
0%
None of these
If the sum of first n terms of A.P in cn
2
, then the sum of squares of these n terms is
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
If the first , second and last terms of an A.P be a,b,2a respectively, then its sum will be
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0%
0%
2)
0%
0%
If a
1
, a
2
, a
3
........... a
n
are in A.P where a
1
> 0 for all i, then the value of
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0%
0%
2)
0%
0%
If a
1
, a
2
, .... , a
n
are in A.P with common difference, d, then the sum of following series is sin d(cosec a
1
• cosec a
2
+ cosec a
2
• cosec a
3
+ ..... + cosec a
n – 1
cosec a
n
)
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0%
sec a1 – sec an
0%
cot a1 – cot an
0%
tan a1 – tan an
0%
cosec a1 – cosec an
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
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0%
0%
2)
0%
0%
None of these
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0%
0%
2)
0%
0%
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0%
p, q, r are in A.P
0%
p2, q2, r2 are in A.P
0%
0%
None of these
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0%
10
0%
20
0%
30
0%
40
0%
50
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0%
0%
2)
0%
n – 2
0%
n + 2
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0%
0%
2)
0%
0%
0%
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