Someone Please Help , Ive Done This 3 Times and Still Havent Passed It! Which function has the greatest rate of change? A. 6x – 7y = 21 B. y = 2x – 2 C. x y 2 7 3 13 4 19 D. https://static.k12.com/calms_media/media/1523000_1523500/1523241/1/0e13f22fd8434ba8776b9a5e59dab888deeef694/MS_IMC-1400831-161106.jpg
These are all linear functions. The rate of change is therefore the slope, so we're looking for the greatest slope. What is the slope of each function?
thats what i did before, i found the slope of them all then went with the one that had the biggest slope
Then you might have found an incorrect slope for one or more of the functions. If you post your slopes here I can verify them for you.
@arthur326 Which function has the greatest rate of change? A. x y 1 −3 2 −8 3 −13 B. y = 3x – 8 C. 8x + 4y = 16 D. https://static.k12.com/calms_media/media/1523000_1523500/1523242/1/95f0fcfdba86aa93f7a0cd83672eb495ee04ca98/MS_IMC-1400831-161107.jpg for slope A. -5 B. 3 C. -2 D. -1 so A would be the greatest change in slope correct?
@arthur326 you said you would check my slopes for me, so there they are , if your still up for checking them
Whoa! All your slopes are wrong! I don't know what procedure you used to find them, but you have a misconception somewhere.
i just used y^2 - y^1 -------- x^2 - x^1
The slope is \(\dfrac{\Delta y}{\Delta x}\).
When you have 2 points \((x_1,y_1)\) and \((x_2, y_2)\), the slope is \(\dfrac{y_2-y_1}{x_2-x_1}\). You don't raise these to any power; it's just the coordinates themselves.
Oh my apologies! You have all the correct slopes for the second problem. I thought you were referring to the original problem and didn't realize that you posted a different one!
i know you dont raise to a power but i didnt wanna use the equation box lol
Your mistake is that -5 is actually the least slope: positive numbers are considered greater than negative ones.
So the greatest among those is actually the one with slope 3.
Tip: in plain text, when you want to denote subscripts, you can do it like this: y_2-y_1. Using the caret denotes a superscript. :)
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