Sagot :
Question:
- In the square below, what is the value of m? (attached photo)
Solution:
Solve the value of "m"
6(m + 1) = 3(m + 4) in a square all sides are equal so set the equations equal.
- 6(m + 1) = 3(m + 4)
- 6m + 6 = 3m + 12
- 6m - 3m = 12 - 6
- 3m = 6/3
- m = 2
Checking:
Plug in the number in the algebraic equation to check if the answer is correct.
If m = 2
- 6(m + 1) = 3(m + 4)
- 6m + 6 = 3m + 12
- 6(2) + 6 = 3(2) + 12
- 12 + 6 = 6 + 12
- 18 = 18 ✔
Answer:
- The value of "m" is 2
Question: In the square below, what is the value of m?
Answer: m=2
Solution:
#TO FIND THE VALUE OF "m"
Given: [ 6(m+1) and 3(m+4) ]
6(m+1)=3(m+4)
6m+6=3m+12
6m-3m=12-6
3m=6
3m/3=6/3 (Divide both sides by 3)
m=2
#Check first,
#Substitute m by 2
#If m=2
6m+6=3m+12
6(2)+6=3(2)+12
(12)+6=(6)+12
18=18
Explanation: They are both equal and correct to each other when finding the value of x then replaced m by 2 to make sure the substitution is same and corresponding based on the given equation.