Tutors Answer Your Questions about Quadratic-relations-and-conic-sections (FREE)
Question 197706: My problem is I have the equation: x^2 - y^2 + 24y > (or equal to) 148
Well I put it in graphing form which I believe is (x^2)/292 - (y^2+12)/292=1
Which makes it a Hyperbola, and I need to graph it but the radius is the square root of 292, which is 17.08800749, and that is too big to be graphed on my paper and that can't happen because it has to fit. So what did I do wrong? Could you tell me the correct equation and the vertical and horizontal radius?
I did not receive this question from a textbook.
Click here to see answer by jim_thompson5910(35256) |
Question 200474: I have two equations that I cant seem to solve because I dont understand. I have been trying to solve for two days, yes I am very rusty with this it has ben over 10yrs since I had to do algebra. If you could please help it wold be greatly appreciated. Tahnk you. Nakia
x^2+y^2+10x+14y+73=0
also
36x^2+36y^2+48x-36y-11=0
the directions for this equation tells me to find the center and length of a radius of each circle
Click here to see answer by jim_thompson5910(35256) |
Question 201030: not sure if in right area but can someone help me with this problem
An open box is to be constructed from a piece of cardboard that is 30in. by 30in. by cutting a square out of each corner and folding up the sides. What are the dimensions of the box that will yield the maximum volume?
so confused
thanks
Click here to see answer by solver91311(24713)  |
Question 201030: not sure if in right area but can someone help me with this problem
An open box is to be constructed from a piece of cardboard that is 30in. by 30in. by cutting a square out of each corner and folding up the sides. What are the dimensions of the box that will yield the maximum volume?
so confused
thanks
Click here to see answer by stanbon(75887) |
Question 201030: not sure if in right area but can someone help me with this problem
An open box is to be constructed from a piece of cardboard that is 30in. by 30in. by cutting a square out of each corner and folding up the sides. What are the dimensions of the box that will yield the maximum volume?
so confused
thanks
Click here to see answer by RAY100(1637) |
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