Questions

M.C.Q (1 Marks)

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26 questions · 20 auto-graded MCQ + 6 self-marked written.

MCQ 21 Mark
The formula of mode is
  • $L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
  • B
    $L-\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
  • C
    $L+\left[\frac{f_1-f_0}{2 f_1-f_0+f_2}\right] \times h$
  • D
    $L-\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times \frac{1}{h}$
Answer
Correct option: A.
$L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
$L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
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MCQ 31 Mark
If $\Sigma f_id_i=1885$ and $\Sigma f_i=100$, then the value of $\bar{d}$ is
  • A
    1.885
  • 18.85
  • C
    188.5
  • D
    1885
Answer
Correct option: B.
18.85
18.85
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MCQ 41 Mark
The value of lower limit ( L ) in the above example to calculate median is
  • A
    $0$
  • B
    10
  • 20
  • D
    30
Answer
Correct option: C.
20
20
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MCQ 61 Mark
In step deviation method, $u$ is given by
  • A
    $A+\bar{d}$
  • B
    $x_i- A$
  • C
    $\frac{x_i+A}{g}$
  • $\frac{x_i-A}{g}$
Answer
Correct option: D.
$\frac{x_i-A}{g}$
$\frac{x_i-A}{g}$
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MCQ 71 Mark
The formula to find the mean deviation ( $\bar{d}$ ) in Assumed mean method is
  • A
    $\bar{d} \frac{\sum f_i d_i}{\sum d_i}$
  • B
    $\sum f_i d_i$
  • $\frac{\sum f_i d_i}{\sum f_i}$
  • D
    None of the above.
Answer
Correct option: C.
$\frac{\sum f_i d_i}{\sum f_i}$
$\frac{\sum f_i d_i}{\sum f_i}$
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MCQ 81 Mark
The formula for median is
  • A
    $\frac{L}{2}+\left(\frac{N}{2}-\right.$ c.f. $) \frac{h}{f}$
  • B
    $L+\left(\frac{N}{2}-c_{.} f_{.}\right) \frac{h}{f}$
  • C
    $L+\left(\frac{N}{2}-c_{.} f_{.}\right) \frac{f}{h}$
  • D
    $L+\left(\frac{N}{2}-f\right) \frac{c \cdot f}{h}$
Answer
$L+\left(\frac{N}{2}-c . f.\right) \frac{h}{f}$
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MCQ 91 Mark
Class width of any class interval is ....
  • A
    Lower limit + upper limit
  • B
    Lower limit-upper limit
  • Upper limit - lower limit
  • D
    None of the above.
Answer
Correct option: C.
Upper limit - lower limit
Upper limit - lower limit
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MCQ 101 Mark
The formula to find mean by direct method is
  • A
    $A+\bar{d}$
  • B
    $\frac{\sum f_i d_i}{\sum f_i}$
  • C
    $\frac{\sum f_i d_i}{\sum d_i}$
  • D
    $\frac{\sum f_j x_i}{\sum f_i}$
Answer
$\frac{\sum f_i x_i}{\sum f_i}$
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MCQ 111 Mark

No of trees planed by each student

1 - 3

4 - 6

7 - 9

10 - 12

No of students

7

8

6

4


The above data is to be shown by a frequency polygon. The coordinates of the points to show number of students in the class 4 – 6 are.
  • A
    (4, 8)
  • B
    (3,5)
  • (5,8)
  • D
    (8,4)
Answer
Correct option: C.
(5,8)
(C)(5, 8)
Class mark = 5
Frequency = 8
∴ Co-ordinates of the point = (5, 8)
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MCQ 121 Mark

Distance Converd per line(km)

12 - 14

14 - 16

16 - 18

18 -20

No of cars

11

12

20

7


The median of the distances covered per litre shown in the above data is in the group
  • A
    12 – 14
  • B
    14 – 16
  • 16 – 18
  • D
    18 – 20
Answer
Correct option: C.
16 – 18
C
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MCQ 131 Mark
The formula to find mean from a grouped frequency table is $\overline{\overline{ X }}= A +\frac{\sum f_i u_i}{\sum f_i} \times g$ in the formula $u _{ i }$ = _________.
  • A
    $\frac{x_i+ A }{g}$
  • B
    $\left(x_i- A \right)$
  • $\frac{x_i- A }{g}$
  • D
    $\frac{ A -x_i}{g}$
Answer
Correct option: C.
$\frac{x_i- A }{g}$
(C)$\frac{x_i- A }{g}$
$u_i=\frac{d_i}{g}=\frac{x_{ i }- A }{g}$
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MCQ 141 Mark
Cumulative frequencies in a grouped frequency table are useful to find.
  • A
    Mean
  • Median
  • C
    Mode
  • D
    All of these
Answer
Correct option: B.
Median
B
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MCQ 151 Mark
Different expenditures incurred on the construction of a building were shown by a pie diagram. The expenditure of ₹ 45,000 on cement was shown by a sector of central angle of 75°. What was the total expenditure of the construction?
  • 216000
  • B
    360000
  • C
    450000
  • D
    750000
Answer
Correct option: A.
216000
(A) Measure of the central angle = $\frac{\text { Expenditure of cement }}{\text { Total expenditure }} \times 360^{\circ}$
$\therefore \quad$ Total expenditure $=\frac{45000 \times 360^{\circ}}{75^{\circ}}=₹ 2,16,000$
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MCQ 161 Mark
The persons of O – blood group are 40%. The classification of persons based on blood groups is to be shown by a pie diagram. What should be the measures of angle for the persons of O – blood group?
  • A
    114°
  • B
    140°
  • C
    104°
  • 144°
Answer
Correct option: D.
144°
(D) 144°
Measure of the central angle = $\frac{40}{100} \times 360^{\circ}=144^{\circ}$
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MCQ 171 Mark
The value of lower limit ( L ) in the above example to calculate median is
  • A
    $0$
  • B
    10
  • 20
  • D
    30
Answer
Correct option: C.
20
20
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MCQ 181 Mark
The formula to find the mean deviation ( $\bar{d}$ ) in Assumed mean method is
  • A
    $\bar{d} \frac{\sum f_i d_i}{\sum d_i}$
  • B
    $\sum f_i d_i$
  • $\frac{\sum f_i d_i}{\sum f_i}$
  • D
    None of the above.
Answer
Correct option: C.
$\frac{\sum f_i d_i}{\sum f_i}$
$\frac{\sum f_i d_i}{\sum f_i}$
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MCQ 201 Mark
The formula to find mean by direct method is
  • A
    $A+\bar{d}$
  • B
    $\frac{\sum f_i d_i}{\sum f_i}$
  • C
    $\frac{\sum f_i d_i}{\sum d_i}$
  • D
    $\frac{\sum f_j x_i}{\sum f_i}$
Answer
$\frac{\sum f_i x_i}{\sum f_i}$
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MCQ 211 Mark
The formula of mode is
  • $L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
  • B
    $L-\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
  • C
    $L+\left[\frac{f_1-f_0}{2 f_1-f_0+f_2}\right] \times h$
  • D
    $L-\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times \frac{1}{h}$
Answer
Correct option: A.
$L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
$L+\left[\frac{f_1-f_0}{2 f_1-f_0-f_2}\right] \times h$
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MCQ 221 Mark
The formula for median is
  • A
    $\frac{L}{2}+\left(\frac{N}{2}-\right.$ c.f. $) \frac{h}{f}$
  • B
    $L+\left(\frac{N}{2}-c_{.} f_{.}\right) \frac{h}{f}$
  • C
    $L+\left(\frac{N}{2}-c_{.} f_{.}\right) \frac{f}{h}$
  • D
    $L+\left(\frac{N}{2}-f\right) \frac{c \cdot f}{h}$
Answer
$L+\left(\frac{N}{2}-c . f.\right) \frac{h}{f}$
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MCQ 231 Mark
In step deviation method, $u$ is given by
  • A
    $A+\bar{d}$
  • B
    $x_i- A$
  • C
    $\frac{x_i+A}{g}$
  • $\frac{x_i-A}{g}$
Answer
Correct option: D.
$\frac{x_i-A}{g}$
$\frac{x_i-A}{g}$
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MCQ 241 Mark
If $\Sigma f_id_i=1885$ and $\Sigma f_i=100$, then the value of $\bar{d}$ is
  • A
    1.885
  • 18.85
  • C
    188.5
  • D
    1885
Answer
Correct option: B.
18.85
18.85
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MCQ 251 Mark
Class width of any class interval is ....
  • A
    Lower limit + upper limit
  • B
    Lower limit-upper limit
  • Upper limit - lower limit
  • D
    None of the above.
Answer
Correct option: C.
Upper limit - lower limit
Upper limit - lower limit
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