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Postnam
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How do I find the actual mode when there are two classes in a continuous series with equal highest frequency?
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In a simplex problem, if the most negative integer lies in the column of slack variables, can that column be used as pivot
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Volume definitely
1. D 2. Where is 2? 3. B 4. A (though the options are not entirely correct) 5. A 6. B
HINT: First find the area with margin, i.e., add the margin measurement to the length and breadth and find the area. Then find the area without the margin (area with the given measurements WITHOUT any additions). Subtract the second area from the first,
Angle E and Angle T should be equal. So, angle E = angle T = 3x + 3. Sum of all the angles of a triangle is 180 degree. So, angle S + angle E + angle T = 180; or, (4x-6) + (3x+3) + (3x+3) = 180; or, 10x = 180; or, x = 18 degree. Put the value of x in the
There were 300 people. Consider number of people to be 'x' and total food to be 1 (or 100%, whichever you like). Now, 'x' people eat 1 food in 25 days; or, 25x people eat 1 food in 1 day______(eqn. 1) 1 food is eaten in 25 days; or, 1/25 food is eaten in 1
Actually, I was talking about a continuous series with class intervals. There are two classes with exact same frequency (which is also the highest frequency). Now, I have to find the actual mode, not just modal class. How do I do it in such case. Which
Cost of sausages for parents = $3 x 120 x 1.7 = $612 Cost of sausages for children = $2 x 120 x 2.3 = $552 Total Cost (including cleaning) = $612 + $552 + $300 = $1464 Assume ticket cost for parents to be 'a' and children to be 'b'. Then, a = 2b Now, since