Square Root Function Graph - Examples & Practice
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- Square Root Graph We've seen how to graph different functions, like a linear function and a quadratic function. Most of these types of standard functions have parent graphs, whi…
By Alex Federspiel, Jonathan Heller, Anusha Rahman
- (Video) Graphing the Square Root Function by mathman1024 This video by mathman1024 explains graphing square root functions. Summary\large{\text{Summary}}Summary f(x)=xf(x)=\sqrt…
By Alex Federspiel, Jonathan Heller, Amy Feraco, Anusha Rahman
- Graphing Square Root Functions Square root functions, y=xy=\sqrt{x}y=x, are very straightforward. Check out this graphic to understand what they look like and the key points to…
By Anusha Rahman
Problems 29
- Which of the following is the graph for y=xy=\sqrt{x}y=x?
- Which of the following is the graph of y=x+2y=\sqrt{x+2}y=x+2?
- Which of these is the graph of y=x+2y=\sqrt{x}+2y=x+2?
- What is the equation for this graph?
- What is this the graph of?
- What's the equation for this graph?
- Which of the following equation's graphs can be obtained by vertically compressing the graph of y=xy = \sqrt{x}y=x by a factor of 13\frac{1}{3}31?
- Which of the following equations represents a vertical stretch of the graph y=xy=\sqrt{x}y=x by a factor of two?
- Which of the following points is on the curve (graph of) y=2x−1y=2\sqrt{x-1}y=2x−1?
- Which of the following points is on the graph of y=x+6−2?y=\sqrt{x+6}-2?y=x+6−2?
- At what point does the graph of y=x+1−2y=\sqrt{x+1}-2y=x+1−2 meet the yyy-axis?
- At what point does the graph of y=2x+4y=2\sqrt{x+4}y=2x+4 meet the yyy-axis?
- Identify the yyy-intercept(s) of the graph of y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4.
- Identify the xxx-intercept(s) of the graph of y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4.
- Identify the intersection(s) between the line x=1x=1x=1 and the graph of y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4.
- Identify the intersection(s) between the line y=−4y=-4y=−4 and the graph of y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4.
- Consider the graph of the function y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4. Find the real value(s) of xxx such that y=−2y = -2y=−2.
- Consider the graph of the function y=2x+1−4y = 2\sqrt{x+1}-4y=2x+1−4. Find the real value(s) of xxx such that y=−6y = -6y=−6.
- Identify the greatest rate of change listed below.
- Select the point below that is not marked above (as red, blue, or green).
- The points (3,10)(3,10)(3,10) and (4,12)(4,12)(4,12) are points on some form of an increasing square root graph with an upward arc. Considering the shape of a square root graph,…
- The points (1,5)(1,5)(1,5) and (5,15)(5,15)(5,15) are points on some form of an increasing square root graph with an upward arc. Considering the shape of a square root graph, wh…
- Compared to the graph above, what would the graph of the equation below look like? y2=x−sy_{2} = \sqrt{x-s}y2=x−s sss is a constant.
- Compared to the graph above, what would the graph of the equation below look like? y2=x+sy_{2} = \sqrt{x+s}y2=x+s sss is a constant.
- Compared to the graph above, what would the graph of the equation below look like? y2=x+sy_{2} = \sqrt{x}+sy2=x+s sss is a constant.
- Compared to the graph above, what would the graph of the equation below look like? y2=x−sy_{2} = \sqrt{x}-sy2=x−s sss is a constant.
- Compared to the graph above, what would the graph of the equation below look like? y2=kxy_{2} = k\sqrt{x}y2=kx kkk is a positive constant that's less than 111.
- Compared to the graph above, what would the graph of the equation below look like? y2=kxy_{2} = k\sqrt{x}y2=kx kkk is a positive constant that's greater than 111.
- The red graph is 333 units above the blue graph. If yblue=kxy_{\text{blue}} = \sqrt{kx}yblue=kx where kkk is some positive, non-zero constant, what is the function yredy_{\tex…