Maths-
General
Easy
Question
Compute the median from the following table
![](data:image/png;base64,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)
- 36.55
- 35.55
- 40.05
- None of these
The correct answer is: 36.55
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/855175/1/975017/Picture3.png)
. Here n = 159, which is odd
Median number
,
which is in the class 30-40. (see the row of cumulative frequency 95, which contains 80).
Hence median class is 30-40.
\ We have,
l = Lower limit of median class = 30
f = Frequency of median class = 45
C = Total of all frequencies preceding median class
= 50
i = Width of class interval of median class = 10
\ Required median![equals l plus fraction numerator fraction numerator N over denominator 2 end fraction minus C over denominator f end fraction cross times i](data:image/png;base64,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)
.
Related Questions to study
maths-
The following data gives the distribution of height of students
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/503428/1/975008/Picture6.png)
The median of the distribution is[AMU 1994]</span
The following data gives the distribution of height of students
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/503428/1/975008/Picture6.png)
The median of the distribution is[AMU 1994]</span
maths-General
maths-
What is the standard deviation of the following series
![](data:image/png;base64,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)
What is the standard deviation of the following series
![](data:image/png;base64,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)
maths-General
chemistry-
Compound (A)
The Compound (A) is:
Compound (A)
The Compound (A) is:
chemistry-General
maths-
The order of [x y z]
is
The order of [x y z]
is
maths-General
maths-
If the matrix
is singular, then
=
If the matrix
is singular, then
=
maths-General
maths-
If the matrix
is singular, then the value of is :
If the matrix
is singular, then the value of is :
maths-General
maths-
Let A =
be a matrix, then(determinant of A ) × (adjoint of inverse of A)is equal to-
Let A =
be a matrix, then(determinant of A ) × (adjoint of inverse of A)is equal to-
maths-General
maths-
Let X=
, D =
and A =
. If X = A–1 D, then X is equal to
Let X=
, D =
and A =
. If X = A–1 D, then X is equal to
maths-General
maths-
If k .
is an orthogonal matrix, then k is equal to-
If k .
is an orthogonal matrix, then k is equal to-
maths-General
maths-
If A is square matrix such that A2 = A, then |A| equals-
If A is square matrix such that A2 = A, then |A| equals-
maths-General
maths-
If the matrix A =
is singular, then
equal to:
If the matrix A =
is singular, then
equal to:
maths-General
maths-
If A2 = 8A + kI where A =
then k is :
If A2 = 8A + kI where A =
then k is :
maths-General
maths-
If A =
and B =
such that A2 = B the
n is :
If A =
and B =
such that A2 = B the
n is :
maths-General
maths-
Matrix Mr is defined as Mr=
, r
N. Then det. (M1) + det.(M2) + ........... + det.(M2009) = ?
Matrix Mr is defined as Mr=
, r
N. Then det. (M1) + det.(M2) + ........... + det.(M2009) = ?
maths-General
maths-
if
=
then (x, y, z) is equal to -
if
=
then (x, y, z) is equal to -
maths-General