Which of the quadratic functions has the narrowest graph? y=2/5x^2 y=-0.9x^2 y=9x^2 y=-10x^2
the one that has the smaller multiplier to \(\bf x^2\)
well.. shoot... ahemm rather the biggest multiplier.... the bigger the number the farther "y" will go and the narrower the graph
So 9?
well... yes and no you're correct 9 is the biggest number since it's positive however, in this case, is a parabola, you're asked which one is the narrowest graph it doesn't mind if it's going up or down a positive number takes the parabola upwards a negative one, will take it downwards so -10 will give you a parabola going downwards and since |10| is bigger than |9| then will be that -> http://fooplot.com/#W3sidHlwZSI6MCwiZXEiOiI5eF4yIiwiY29sb3IiOiIjM0IxMkUwIn0seyJ0eXBlIjowLCJlcSI6Ii0xMHheMiIsImNvbG9yIjoiI0UwMTYxNiJ9LHsidHlwZSI6MTAwMCwid2luZG93IjpbIi0yLjM2NDI3NTAwMDAwMDAwMTUiLCIyLjk2MDUyNDk5OTk5OTk5NTYiLCItMS4wMzE4Mzc0OTk5OTk5OTc1IiwiMi4yNDQ5NjI1MDAwMDAwMDA2Il19XQ--
I believe the "laws" are, if K is > 1 or < 0 it'll be narrower. If K is 0 < |K| < 1 it will become wider, so if it has a decimal, for example 0.2 or 0.57 etc. it'll be wider. Between -4 and +5, +5 is narrower.
So is it -10 or 2/5?? I'm confused.
I'ts asking for \(\ \sf narrowest \)
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