The function below shows the relationship between the length of each side of a cube (y) and the volume of the cube (x+3): y equals cube root of x plus 3
@precal @SolomonZelman
Hold on theres graphs
@SolomonZelman @precal @jdoe0001 I dont understand
Like \(\normalsize\color{blue}{ y=x^3+3 }\) or \(\normalsize\color{blue}{ y=(x+3)^3 }\) ??
no
hold on ill show
a quick screenshot of the material would be good
oh yeah...
\[y=^{3}\sqrt{x+3}\]
The graph should cross the y axis between 1 and 2 because the cube root of 3 is in that range
\(\large \bf y=\sqrt[3]{x+3}?\)
yes @jdoe0001
I think it is asking you for a function shift, Considering \(\normalsize\color{blue}{ y=\sqrt[3]{x} }\) When you say \(\normalsize\color{blue}{ y=\sqrt[3]{x\color{red}{ +v} } }\) you are shifting it v units left.
and one more important tip would be checking where it passes a y value of 2. The corresponding x value is 5
k
graph \(\normalsize\color{blue}{ y=\sqrt[3]{x} }\) and shift it \(\normalsize\color{black}{ 3 }\) units left.
choose a graph that meets the above criteria
ok which one?
the second one
well... first off you'd need to graph or know what \(\Large y=\sqrt[3]{x}\) looks like
yes
YAY
well... so.. grab a few points.. say 5 points pick 5 random "x" to get the "y"
THANK YOU @SolomonZelman @jdoe0001 @precal
yw
Yes. GOod that you want to learn, because otherwise you would have done this, https://www.desmos.com/calculator/psvtpyxt3o
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