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Calculating Slope.. Need a quick response please!

This is more of economics, but I think it's easy enough

I have 2 curves:

1) Q = 180 - 2P ; and
2) Q = -15 + P

I got slope as 2 and 1 respectively. Can anybody confirm this please?
Original post by DiceTheSlice
This is more of economics, but I think it's easy enough

I have 2 curves:

1) Q = 180 - 2P ; and
2) Q = -15 + P

I got slope as 2 and 1 respectively. Can anybody confirm this please?


Shouldn't the first one be -2?

As slope = ΔyΔx\dfrac{\Delta y}{\Delta x} where Δ\Delta represents 'change in'

As you said, it's more of an economics thing, something I have minimal knowledge about. But if you're looking for the gradient of the line, you would differentiate the equation and set it to = 0 (if you still have any unknown variables)

dQdP=2\dfrac{dQ}{dP} = -2

The second one seems fine.
(edited 8 years ago)
Original post by edothero
Shouldn't it be -2?
As slope = ΔyΔx\dfrac{\Delta y}{\Delta x}

dQdP=2\dfrac{dQ}{dP} = -2

As you said, it's more of an economics thing, something I have minimal knowledge about, but if you're looking for the gradient of the line, you would differentiate the equation and set it to = 0


yes... -2 and 1. I'm comparing each other with their absolute values, so I forgot to about the negative sign.

Alright, thanks for the help :yy:
(edited 8 years ago)
Original post by DiceTheSlice
yes... -2 and 1. I'm comparing each other with their absolute values, so I forgot to about the negative sign.


Alright, thanks for the help


Glad I could help!

Not quite :biggrin: I'm more into Pure Mathematics and Computing :smile:
(edited 8 years ago)
Original post by edothero
Glad I could help!

Not quite :biggrin: I'm more into Pure Mathematics and Computing :smile:


Cool does quantitative analysis come under Pure Mathematics?

I'm talking about things like standard deviation and Z,T,P values and stuff

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