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Simplify the left-hand side and right-hand side first.
Do not divide by (m+2).
Isolate x on one side.
Subtract t^2 from both sides.
a=0
m=-2
x=10
t=2
To solve for a we will first simplify the left-hand side and right-hand side. Then, we will isolate a by performing inverse operations.
Add and subtract terms
LHS-4a=RHS-4a
LHS+3=RHS+3
.LHS /5.=.RHS /5.
To check if the solution is correct, we will substitute it into the original equation and simplify. If the left-hand side and right-hand side are equal, the solution is correct.
a= 0
Zero Property of Multiplication
Add and subtract terms
The solution is correct.
We are given the following equation with variable m.
(m+2)(m+3) = (m+2)(m-2)
Note that the left-hand side and right-hand side are both products where (m+2) is a factor on both sides. By dividing by (m+2), we can cancel out this factor.
Let's check the solution.
m= -2
Add and subtract terms
Multiply
We have the correct solution.
Again, we will have to isolate the variable on one side of the equation.
Let's check if our solution is correct.
As we can see, the solution is correct.
As in previous parts, let's solve the equation by performing inverse operations until the variable t is by itself.
Let's check the solution by substituting it into the original equation.
t= 2
Calculate power
Multiply
Add and subtract terms
The solution is correct.