The following table of data represents the length, and area,
of some irregular shapes.
1 | 5 | ||
5 | 20 |
Given that is proportional to the square of
, find the values of
and
.
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Proportion
The following table of data represents the length, and area,
of some irregular shapes.
1 | 5 | ||
5 | 20 |
Given that is proportional to the square of
, find the values of
and
.
How did you do?
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When
Find when
.
= .........................
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varies directly with the square root of
.
When ,
.
Find when
.
= ...............................................
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is inversely proportional to
.
When ,
.
Find when
.
= ............................................
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varies inversely as the square root of
.
When .
Find in terms of
.
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is directly proportional to
.
When ,
.
Find in terms of
.
....................................................
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is inversely proportional to
.
When ,
.
Find in terms of
.
................................................
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is directly proportional to
.
When .
Find when
.
................................................
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The table below shows the time, hours, it takes a car to travel a certain distance at different speeds,
miles per hour.
30 | 40 | 50 | 60 | |
4 | 3 | 2 |
State what type of variation model would be suitable for this data.
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Find an equation for in terms of
.
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Find the value of .
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State the total distance that the car has driven.
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Use the model to calculate the speed if a car takes 30 minutes to complete the journey.
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Give a reason why using the model to answer part (e) is not suitable.
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varies inversely with the square of
.
When
Find when
.
..................................................
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is inversely proportional to the square root of
.
When .
Find when
.
= ............................................
How did you do?
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is inversely proportional to
When ,
.
Find when
.
.................................................
How did you do?
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varies inversely with the square of
.
When ,
.
Find when
.
= ...............................................
How did you do?
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