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10 questions
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  • Q1

    What is nth term in an AP

    an = a - (n-1) d

    an = a + (n) d

    an = a + (n +1) d

    an = a + (n-1) d

    15s
  • Q2

    What is  sum of five terms of an AP. if  it has first term 'a' and common difference  'd'

    Sn = \frac{n}{2}[ a + (5-1)d]  

    Sn =  \frac{n}{2}[ a + (n +1)d]  

    Sn = \frac{n}{2}[ a + (n-1)d]  

    S 5 =  \frac{5}{2}[ a + 4d]  

    15s
  • Q3

    What is the common difference in  an AP:   a , a +3d , a + 6d , a + 9d , ......

    a + d

    2d

    3d

    d

    15s
  • Q4

    What is arithmetic mean between two terms 'a' and 'b' ?

    b - a

    \frac{a\ +\ b}{2}

    a + b

    \frac{a\ -\ b}{2}

    15s
  • Q5

    Insert two numbers between 4 & 16, so that resulting numbers are in AP.

    8, 10

    6, 10

    8, 12

    10, 12

    45s
  • Q6

    If a , b, c are in A.P., then 3 a , 3 b , 3 c  are in :

    G. P.

    H. P.

    Special Series

    A. P.

    45s
  • Q7

    5th term of a GP is 2 , then the products of first 9 terms is :

    256

    128

    512

    1024

    60s
  • Q8

    If r < 1  in a G P, then sum to n terms is   Sn = 

    \frac{a\ \left(\ r^{\ n}\ -\ 1\right)}{r\ -\ 1}

    \frac{a\ \left(\ 1-\ r\ ^n\right)}{1\ -\ r}

    \frac{n}{2}\left[a\ +\ l\right]

    \frac{a\ \left(\ r^{\ n\ }-1\right)}{1\ -\ r}

    20s
  • Q9

    Sum of three numbers in an A P = -3 and  their Product = 8, then numbers are 

    2, - 1, 4

    4, 1, 2

    - 4, -1, 2

    - 4, 1, - 2

    120s
  • Q10

    The A. M.  between two number 'a'  and  'b'  is :

    \frac{a\ +\ b}{2}

    \frac{a\ -\ b}{2}

    \sqrt{a\ b}

    a + b

    15s

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