when X varies directly as to 2y.
find X= 1 and Y = 20 find Y when x = 9
Answers
Answered by
1
x proportional to 2y
Therefore,
x = c (2y)
where c is the proportional constant.
Given that x = 1 when y = 20
So,
x = c (2y)
1 = c (2)(20)
1 = c (40)
c = 1/40
Now for x = 9,
x = c (2y)
9 = (1/40)(2y)
9 = (1/20)y
y = 180.
Therefore,
x = c (2y)
where c is the proportional constant.
Given that x = 1 when y = 20
So,
x = c (2y)
1 = c (2)(20)
1 = c (40)
c = 1/40
Now for x = 9,
x = c (2y)
9 = (1/40)(2y)
9 = (1/20)y
y = 180.
Answered by
0
Answer: y = 180
Step-by-step explanation:
according to the question we have to understand that
the ratio is 1 : 40(if y = 20 then 2y = 40)
where x is 1
and 2y = 40
so if x was 9
then 2y should be 9 * 40 ( we are doing this so that the ratio remains same)
=> 2y = 360
=> y = 360 / 2 = 180
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