To find the sum, we need to simplify the expression:
1/2 (x + 4) + 1/4 (4x - 2)
First, distribute 1/2 to (x + 4):
1/2 * x = (1/2)x
1/2 * 4 = 2
So we have:
(1/2)x + 2 + 1/4(4x - 2)
Now distribute 1/4 to (4x - 2):
1/4 * 4x = x
1/4 * -2 = -1/2
So now the expression becomes:
(1/2)x + 2 + x - 1/2
Combine like terms:
(1/2)x + x + 2 - 1/2
Now we can add the x terms and the constant terms separately:
(1/2)x + x = (3/2)x
2 - 1/2 = 3/2
Putting it all together:
(3/2)x + 3/2
In mixed number form, this is:
1 1/2x + 1 1/2
1/2 (x + 4) + 1/4 (4x - 2)
answer should be in mixed number form
5 answers
(4d - 3) + (12d + 4)
To find the sum, we need to simplify the expression:
(4d - 3) + (12d + 4)
We can remove the parentheses first:
4d - 3 + 12d + 4
Now, let's combine like terms:
(4d + 12d) + (-3 + 4)
This simplifies to:
16d + 1
The answer in mixed number form is:
16d + 1
(4d - 3) + (12d + 4)
We can remove the parentheses first:
4d - 3 + 12d + 4
Now, let's combine like terms:
(4d + 12d) + (-3 + 4)
This simplifies to:
16d + 1
The answer in mixed number form is:
16d + 1
(2m - 3) + (3n - 1) + (3m + 1)
To find the sum, we need to simplify the expression:
(2m - 3) + (3n - 1) + (3m + 1)
We can remove the parentheses first:
2m - 3 + 3n - 1 + 3m + 1
Now, let's combine like terms:
(2m + 3m) + (-3 - 1) + (3n + 1)
This simplifies to:
5m - 4 + 3n + 1
Let's further simplify the constants:
5m + 3n - 3
The answer in mixed number form is:
5m + 3n - 3
(2m - 3) + (3n - 1) + (3m + 1)
We can remove the parentheses first:
2m - 3 + 3n - 1 + 3m + 1
Now, let's combine like terms:
(2m + 3m) + (-3 - 1) + (3n + 1)
This simplifies to:
5m - 4 + 3n + 1
Let's further simplify the constants:
5m + 3n - 3
The answer in mixed number form is:
5m + 3n - 3