help me graph pretty pretty please with medals on top?!
\[2\sqrt{x+4}-3\] I don't understand how to get coordinates?
\[(x, y) \] is your basic coordinate and the equation is \[y= 2\sqrt{x+4}-3\] So plug in x values to get corresponding y values. Knowing the general shape of the squarer root function will help at the end. I would pick x values that make a perfect square root. For example, if you make x = 5 \[y = 2\sqrt{(5) +4}-3\] 5 + 4 = 9, which makes it easy because the square root of 9 is 3. So 2 times the square root of 9 is the same as 2 times 3, which is 6. Then 6 minus 3 = 3. Making the coordinate (5, 3)
ah I see, I got stuck right before getting to the 3
\[-\sqrt[3]{x+1}+5\]
Tip of the Day ------------- What you posted is an algebraic expression. Always write f(x)= or y = the expression when you're talking equations.
I keep forgetting (>.<) oops it's f(x)
This is such a cool calculator. You'll get to try it next. It is easy to zoom in and out, click on the graph and get point coordinates and all that.
Remember that the small number above the square root can be rewritten as the denominator of the fraction For example \[\sqrt[5]{x-3} = (x-3)^{1/5} \]
Whoops! I did not use 3 as the index. Hold on.
Interesting that the graph crosses the x-axis and is very slowly moving away.
Questions or observations about the graph? @study_buddy99
I got it
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