nerdboy

Let's call this "spadesuit" a function called g, so, A g B=a^2/y

which would conclude that a can be \(\frac{9 - 3\sqrt{13}}{2}\), and \(\frac{9 + 3\sqrt{13}}{2}\).

She needs 450 so 450-(95+24)

                              450-(119)=331

331/5=66.2 but, you need round up another jar to make it a whole number 

In conclusion, the solution to this question is 67.

You cannot find a specific number due to variables being the sidelengths, but, it would be this if you can calculate the area of said triangle.

R = (a*b*c)/(4*(area of triangle))

The system of equations is:

p - 2q = 3 q - 2r = -2 p + r = 9

We can solve this system using Gaussian Elimination.

First, we can add the first and second equations to get:

p - 2q + q - 2r = 1

This simplifies to:

-q - 2r = 1

Now, we can subtract the third equation from this equation to get:

-q - 2r - (p + r) = 1 - 9

This simplifies to:

-2q = -8

Therefore, q = 4.

Now, we can substitute this value into the second equation to get:

4 - 2r = -2

This simplifies to:

2r = 6

Therefore, r = 3.

Finally, we can substitute these values into the first equation to get:

p - 2(4) = 3

This simplifies to:

p = 5

Therefore, the ordered triple that satisfies the system of equations is (5, 4, 3).