Quadratic rate of change
@Hero
I know the steps it's just the fraction that messes me up
Rate of change formula for a quadratic function: \(\overline{\triangle} = \dfrac{f(b) - f(a)}{b - a}\), where a and b are any two values of \(x\) on the graphh of \(f(x)\)
I know how to do this it's the fraction that messes me up
Pretty straight forward to me. What's supposedly confusing you about it?
-3 + 2 = 1^2 1 -1/2 x 1 = -1/2
Im just bad at fractions in general
-1/2 + 5 = 4 1/2
right?
Why don't you try using the equation button to post your fraction?
too lazy
Are you going to help me?
Use the drawing feature to post your answer. I need something better than what you posted above. It looks a little incoherent as currently presented.
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5.5 = -3 -2 = 1
What I mean is, show your work by applying the formula above.
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How about start with: \(\dfrac{f(1) - f(-3))}{1 -(-3)}\)
my teachers say differently
to get the x,y values then do the formula
\(=\dfrac{-\dfrac{1}{2}(1 + 2)^2 + 5-(-\dfrac{1}{2}(-3 + 2)^2 + 5)}{1-(-3)}\) \(=\dfrac{1.5 -(2.5)}{1-(-3)}\) \(=-\dfrac{1}{4}\)
i got -1 with a rate of change calculator
How do we know you entered the information correctly?
\(=\dfrac{-\dfrac{1}{2}(1 + 2)^2 + 5-(-\dfrac{1}{2}(-3 + 2)^2 + 5)}{1-(-3)}\) \(=\dfrac{0.5 -(-2.5)}{1-(-3)}\) \(=\dfrac{3}{2}\)
That's my next calculation. If that isn't it, then oh well. The important thing is understanding the method.
i got it right
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Next time I get a problem like this, I'm just going to do it on paper first rather than trying to type it all up and do ALL of the math mentally.
Yep, it's -1. Did the math mentally. I see exactly where I messed up.
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