Maths-
General
Easy
Question
When 15 was subtracted from each of the seven observations the following number resulted : -3,0,-2,4,6,1,1. The mean of the distribution is
- 14
- 15
- 16
- 17
Hint:
A frequency distribution table is a thorough representation of the arrangement of the raw data for a quantitative variable in statistics. This table displays the frequency distributions of different values of a variable. Here we have to find the mean of the distribution.
The correct answer is: 16
A frequency distribution table is a thorough representation of the arrangement of the raw data for a quantitative variable in statistics. This table displays the frequency distributions of different values of a variable. It is possible to create two frequency distribution tables, though:
- Irregular frequency distribution
- Constant frequency distribution (ii) (Grouped frequency distribution)
The sum of all observations divided by the total number of observations yields the arithmetic mean of a set of data.
The median of the data is the value of the middle observation after the data have been arranged in either ascending or descending order.
A data mode is a value that appears the most frequently in the provided data or the observation with the highest frequency.
Now we have the observations as:
15+(-3)=12
15+0=15
15+(-2)=13
15+4=19
15+6=21
15+1=16
15+1=16
So the mean will be:
![left parenthesis fraction numerator 12 plus 15 plus 13 plus 19 plus 21 plus 16 plus 16 right parenthesis space over denominator 7 end fraction equals space 112 over 7 equals 16 space](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWwAAAAlCAYAAABmv9OpAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAZpE86XgAABMRJREFUeNrtnU1kXFEUx68YIypKVEV1ESKqomKoqKiKEFURFWFUZFERqiKqus+qSmTVbXXZRYmKiopQERFVoaqqiyrVVRfddBEVMcL0HO+MfMjMvK/77nnv/n+cRSedlzPnnfm/c89978QYAIAvLJHNIwwAAJAPPpANIgz+cIVskexLk5/fJHtDtkdWk/8349inegtz5dMo2TrZPtkB2Q+y52QXHPrEjJDtiE/7ci77LPgSNU/C+J5lnJghshX5DByvNYmfZp+uy/nNq75o1iGVvCJ70ELstsmmybrk3wNyVZ926FNdYZy2yKbIysdeq5BtOPTpNtk3+dJ3kJXI5si+k/Wk7EvUPGnne5ZxMvLzNREO5rwIwk4OfNoR4c6jvmjWIdVE+eL0kn21dOww76tn/HmTvG/PoU+fmlTTVbJlyz6FzZO6gnM3ILHSlE9RfHpkgn52EfTFpg55K9hGlmcQ7Nb0STXryqfDJq9ztf05A8EOkycaBPtFCpWaS5+GyTY9FOyoOuStYA/LcgSCfTbcbpg1QR973KFPP5sslbky2c9AsMPkiQbB5ovqJWX5FMWncsSVXFEEO6oOeSnYnWS7JtgEcCnYNUlS3uh7Yo56Wy4F+/QG6GPHPnHr45cJNqk6xCakuq5Z9ilsnmgQbK7SuE+8KheymrQjZnLkU60g+mJTh7wT7G6ytybYzGp3rHaWhk8lqSAXpSK5qsCnRpwmJaFGHPvEv39LBICN7zjob1Fhp+FT2DwJG0/bcarLRWxccqpDhIBXSPM58cknwY6SX94Kdp8EqV9Z+6EBn7xtZT51iWhr8ul4dWLj2FHzREOFzSu1y2e8znf5/M6BTz61RJLokDeCzZXrS7JzGQlK3PcdwKdQ8D3jTy0cO06eaBDsdalgk7QaXPrky6ZjUh1SDy+dlhIGqkeW0aUMTlaS910zwSabJp8GZQmrTbCfNanekhw7bp5oEGz+ntxrIhC7OfBpwYS/TTOvgp2GDqmGxeJjCgF9Z1r3hl0k86pUFY2NtDsi1lMOfeJ2TNUc9Ru5iuUNv/sOfdo0Jx/mYZHmfv9dCz7FzRMNgl2W8zd3TBBumOAe37Ec+KT5wZm0BDsNHVIN3+5SCRmgVpslLh4Db/e7qlK58n3Gf+XKO5RBwrXy6ZYkVWNzjzf6Jhz7NCZ+cJy4x/na2Js7ETVPNOUTc1GW2/8kXttyTrX7pP3R9LTywYUOncbaiIOK8fj+RAA8AsOfssPaiAPuZy0gvgAUmmURCJD9quEsYo842LC8nAMAAAj2SWKPOODeSRlxBQCEEJ80HgDy6bOmPuLgEHkIAACZVtixRxwcJrjCwGCw4pmWCrYInzXNEQdoiQAA0BJx0BKJPeLgvfF4ihUAADiosGOPOMBtfQAAkK1gxx5xgAdnAAAgW8FONOKA54jgCSgAAEhPqK2NOIg6/An4kWBF3EwCyNFC8NDo/2vKIHuqUgUAgBwFQDE8V5gH0XQiFAA5CoBueJJYBWEAyFEAdMMtskWEASBHAdBNrwnuBS0hFAA5CoBu+PaiUYQBIEcB0A3vuK8jDAA5CoBueLYBz+nFJg5AjgKgnElZagKAHAVAOfyX0mcRBoAcBUA/f8i6EQaAHNXHfzyHhAL3QxobAAABc3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4oPC9tbz48bWZyYWM+PG1yb3c+PG1uPjEyPC9tbj48bW8+KzwvbW8+PG1uPjE1PC9tbj48bW8+KzwvbW8+PG1uPjEzPC9tbj48bW8+KzwvbW8+PG1uPjE5PC9tbj48bW8+KzwvbW8+PG1uPjIxPC9tbj48bW8+KzwvbW8+PG1uPjE2PC9tbj48bW8+KzwvbW8+PG1uPjE2PC9tbj48bW8+KTwvbW8+PG1vPiYjeEEwOzwvbW8+PC9tcm93Pjxtbj43PC9tbj48L21mcmFjPjxtbz49PC9tbz48bW8+JiN4QTA7PC9tbz48bWZyYWM+PG1uPjExMjwvbW4+PG1uPjc8L21uPjwvbWZyYWM+PG1vPj08L21vPjxtbj4xNjwvbW4+PG1vPiYjeEEwOzwvbW8+PC9tYXRoPotuItgAAAAASUVORK5CYII=)
So here we used the concept of frequency to solve the question. We also understood what is mean, mode and the median. An empirically established link exists between the mean, median, and mode in statistics. So the mean of the data found is 16.
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Find the efficiency of the thermodynamic cycle shown in figure for an ideal diatomic gas.
![](data:image/png;base64,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)
Find the efficiency of the thermodynamic cycle shown in figure for an ideal diatomic gas.
![](data:image/png;base64,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)
Physics-General
Physics-
The temperature - entropy diagram of a reversible engine cycle is given in figure. What is its efficiency
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)
The temperature - entropy diagram of a reversible engine cycle is given in figure. What is its efficiency
![](data:image/png;base64,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)
Physics-General
Physics-
One mole of a monoatomic ideal gas undergoes the process A→B in the given P-V diagram. What is the specific heat for this process ?
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)
One mole of a monoatomic ideal gas undergoes the process A→B in the given P-V diagram. What is the specific heat for this process ?
![](data:image/png;base64,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)
Physics-General
Physics-
An ideal monoatomic gas is taken round the cycle ABCDA as shown in the P-V diagram. Compute the work done in this process.
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)
An ideal monoatomic gas is taken round the cycle ABCDA as shown in the P-V diagram. Compute the work done in this process.
![](data:image/png;base64,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)
Physics-General
Physics-
A block of ice at
is slowly heated and converted to steam at
. Which of the following curves represents the phenomena qualitatively ?
A block of ice at
is slowly heated and converted to steam at
. Which of the following curves represents the phenomena qualitatively ?
Physics-General
Physics-
An enclosed ideal gas is taken through a cycle as shown in the figure. Then
![](data:image/png;base64,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)
An enclosed ideal gas is taken through a cycle as shown in the figure. Then
![](data:image/png;base64,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)
Physics-General
Physics-
A student records
for a thermodynamic cycle
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)
A student records
for a thermodynamic cycle
Certain entries are missing. Find correct entry in following options.
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)
Physics-General