solve forx. state any restrictions on the variables:
(x+3)=g
x+3=lt2
x = g-3
all real values of g will produce a real value for x.
If this is supposed to be
x + 3 <= 2
then subtract 3 from both sides:
x <= -1
find an equation of the normal line to the curve x y that is parallel to the line y 3 9x
To solve for x in the equation (x + 3) = g, we need to isolate x variable on one side of the equation. Here's how we can do it:
Step 1: Distribute if necessary
(x + 3) = g
Step 2: Remove the parentheses
x + 3 = g
Step 3: Isolate x by subtracting 3 from both sides
x = g - 3
Now, let's look at the second equation x + 3 < 2. To solve this inequality, we need to isolate x.
Step 1: Subtract 3 from both sides
x + 3 - 3 < 2 - 3
x < -1
So the solution to the inequality is x < -1.
Now, for the restrictions on the variables:
In the equation (x + 3) = g, there are no specific restrictions mentioned. Any real value of x and g can be a solution.
In the inequality x + 3 < 2, the restriction is that x must be less than -1 to satisfy the inequality.