actually, in a addition to the question i posted a few minutes ago, can someone please help me with a few actual specific questions? thanks so much i'm very confused and i've been working on these all day.

*Literal Equations*
~solve for x
ax + bx = 8ab

~solve for y
my - ny = m - n

~solve for a
s = n/2 (a + 1)

~solve for n
C = ne / r + nr

~solve for n
a = (n-2)180 / n

Here's how to do three of them. Once you see algebraic steps, you should be able to do the rest.

#1 ax + bx = 8ab
x(a+b) = ab
x = ab/(a+b)

#3 s = n/2 (a + 1)
a+1 = 2n/s
a = (2n/s) -1

#5 a = (n-2)180 / n
a n = 180 n - 360
n(180 -a) = 360
n = 360/(180-a)= 2/[1-(a/180)]
(Either answer is correct)

Of course! I'd be happy to help you with these specific questions. Let's go through them one by one and find the solutions step by step.

1. Solve for x in the equation: ax + bx = 8ab.
To solve for x, we need to isolate the variable terms on one side of the equation and put the constant terms on the other side.
First, factor out the common factor (a + b) from the left side:
(ax + bx) = (a + b) * x = 8ab
Divide both sides of the equation by (a + b) to solve for x:
x = 8ab / (a + b)

2. Solve for y in the equation: my - ny = m - n.
In a similar manner, we'll isolate the variable terms on one side and the constant terms on the other side.
Factor out y from the left side:
y * (m - n) = m - n
Divide both sides of the equation by (m - n):
y = (m - n) / (m - n)
This simplifies the equation to:
y = 1
So, the value of y is 1.

3. Solve for a in the equation: s = n/2 * (a + 1).
To solve for a, we will follow similar steps to isolate the variable term on one side.
Multiply both sides of the equation by 2:
2s = n(a + 1)
Next, distribute n on the right side:
2s = na + n
Now, subtract n from both sides:
2s - n = na
Finally, divide both sides of the equation by n to find the value of a:
a = (2s - n) / n

4. Solve for n in the equation: C = ne / (r + nr).
To solve for n, we need to isolate it on one side by performing the necessary algebraic operations.
Multiply both sides of the equation by (r + nr):
C(r + nr) = ne
Expand the left side:
Cr + Cnr = ne
Next, distribute n on the right side:
Cr + Cnr = ne
Rearrange the equation:
Cnr - ne = -Cr
Factor out n on the left side:
n(Cr - e) = -Cr
Finally, divide both sides by (Cr - e) to solve for n:
n = -Cr / (Cr - e)

5. Solve for n in the equation: a = (n-2)180 / n.
To solve for n, we will follow the same process of isolating the variable term.
Multiply both sides of the equation by n:
an = (n - 2)180
Expand the right side:
an = 180n - 360
Move the constant term to the left side:
an - 180n = -360
Combine like terms:
-180n + an = -360
Factor out n on the left side:
n(-180 + a) = -360
Finally, divide both sides by (-180 + a) to solve for n:
n = -360 / (-180 + a)

I hope these explanations helped you understand how to solve literal equations! Let me know if you have any further questions or if there's anything else I can assist you with.