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ratelena [41]
3 years ago
11

Suppose that x and y vary inversely and that y = 5 when x = 1. What is y when x = 15?

Mathematics
1 answer:
LiRa [457]3 years ago
7 0

Answer:

Y=1/3

Step-by-step explanation:

X=k/y

So let's make k the subject of formula

k=xy

x=1,y=5

So let's substitute

k=1×5

k=5

So we are to determine the value for y when x is 15

So let's solve

Y=k/x

Y=5/15

Y=1/3

Y=0.333333~0.3

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1.  The y values are decreasing by 16  7 and 4 then rising by 7 and 16 so the line of symmetry is at -4 or 4

2. f = g(x) function just like g = f(x) function so say f value table or g(x) function

3.  y = g(x) = -4  when x = 0

4.  y - 0 = - 4x   means the same as y = -4x

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7 the y values are increasing by 3/4 , 11/5, 1,  7/1 and  8.5 / 1

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8. This is a g function or  a f(x).

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10  common ratio is  0:1

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13.

The values for y are decreasing by 2 then drop by 12 from -2/14 to 0/-2 then increase again at a rate of 20 and decrease slightly to 18 being  -2/-20

we can see this as -2/16 ,-2/14 , 0/-2  2/ -22 meaning the line of symmetry is not clear as we cannot see an average without working out the mean or adding all the totals up.

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17.

The value for p(4) is same method divide smaller into larger then times x 4

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18. slope = -2

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Step-by-step explanation:

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Step-by-step explanation:

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