http://prntscr.com/b6jnwv Since I don't have much experience with how to graph line that aren't directly x=6 or y=0 for example, forming the shape enclosed by the region is a bit confusing with me because of those ones that aren't directly x=8.
@zepdrix
For those two equations you can just solve for y
And they'll be lines
What do you mean?
Solve for y and it'll be y=5x/6 and the second will be 7-(x/3)
Do you know how to graph the lines with the format y=mx+b?
I do not. Though, we did learn. Perhaps give me a slight review so I remember again.
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So y=mx+b m is the slope and b is the y intercept which is the point where you go on the y-axis
So the equation for one is y=-(x/3)+7 so you go up seven on the x axis and put a dot there. From there the slope is -(x/3) so that means you go down one and to the right 3 or you can also go up one and to the left 3
This is a bit complicated even for me but @openstudier013087 is in the right direction... We would first change the standard-form equation into slope-intercept form equation to better graph them so.... \(\Huge{6y-5x=0}\) We would get y to itself so we would first add 5x on both sides... \(\Huge{6y=5x+0}\) In which we would then divide by 6... \(\Huge{y=\frac{5}{6}x}\) ~~~~~~~~~~~~~~~~ We find the other slope-intercept form equation.... \(\Huge{x+3y=21}\) We get y by itself so we subtract by x... \(\Huge{3y=-x+21}\) In which we would divide by 3... \(\Huge{y=-\frac{1}{3}x+7}\) We would then graph...
For the area, I got 52.5. Did you get that too? @563blackghost
Wait sorry 21
The second question is a bit confusing though because I know that it's calculus and you'd have to do integration right?
No, I got the height 6 and the base 7
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