Saturday 18 February 2012

Variations

Variations
In our daily life we come across many situations wherein if there are two quantities, if one increase the other increase or vice-versa.  If one quantity decreases other quantity decreases.
For any two quantities x and y, if the value of y increases with an increase in the value of x such that x/y remains constant, then the two quantities x and y are said to be in direct proportion. Two quantities x and y in direct proportion are written
as x ∝ y.
Two quantities x and y are in direct proportion, then the ratio between the corresponding values of x and y is constant. Thus x1/y1 = x2/y2 = x3/y3 and so on.
direct proportion, proportion, x proportional to y, x1/y1=x2/y2 , x/y=constantdirect proportion, proportion, x proportional to y, x1/y1=x2/y2 , x/y=constant
direct proportion, proportion, x proportional to y, x1/y1=x2/y2 , x/y=constant
For any two quantities x and y, if the value of y decreases with an increase in the value of x such that xy remains constant, the two quantities x and y are said to be in inverse proportion.
Two quantities x and y in inverse proportion are written as x ∝ 1/y. We can also say that if two quantities x and y are in inverse proportion, then the product of corresponding values of x and y is constant, thus, x1y1 = x2y2 = x3y3 and so on.
Inverse proportion, proportion, x1y1=x2y2 , xy=constant, x inversely proportional to yInverse proportion, proportion, x1y1=x2y2 , xy=constant, x inversely proportional to y
Inverse proportion, proportion, x1y1=x2y2 , xy=constant, x inversely proportional to y

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