Suppose that y is directly proportional to x and that y=-61 when x=6. Use y=kx to find y when x=6
y directly proportional to x means : \[y = kx\] Where k = Proportionality constant..
Now, you have x = 6 and y = -61, so put above and find k from there..
do I multiply -61*6
You have : \[y = kx\] Divide by x both the sides to find k here..
I can divide but how do I do both sides
You have to find k.. \[\frac{y}{x} = \frac{kx}{x}\] Now cancel whatever you can cancel..
not sure
On right hand side, can't you cancel x with x?? If yes, then please cancel it..
I know how to do it but not on the computer on this site
But you are left with y/x=k
Then take a notebook and keep doing on that.. Yes you have k = y/x this is right.. Now find k, you have x = 6 and y = -61
what do I do with x=6 and y=-61
do I multiply
k = y/x this means y divided by x I guess..
so is that the end of it
10.166
hello
Did you forget - sign with it??
yes so it -10.166
So : \(k = -10.166\) Now, remember this value of k, you will be using this to find y.. Now : \(y = kx\) You have x = 6, here so you will here find y..
do I divide -10.166 into 6
No, y = kx means y equals k value multiplied by x..
Actually, question is I think something for Multiple Choice Question.. Like of 1 mark.. It is simple to guess like question..
so I multiply -10.166*6
-60.996
Or you can say, -61.. See, here you are given with when x = 6, y = -61 And look that in the end question is asking for same that find y when x = 6.. So, basically you have answer within your question..
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