(4d−3)+(12d+4)
To solve the expression (4d−3)+(12d+4), we need to combine like terms.
First, we distribute the positive sign to each term inside the parentheses:
4d - 3 + 12d + 4
Next, we can combine the terms with the variable (4d and 12d) and the constant terms (-3 and 4):
(4d + 12d) + (-3 + 4)
This simplifies to:
16d + 1
Therefore, (4d−3)+(12d+4) simplifies to 16d + 1.
12(x+4)+14(4x−2)
To solve the expression 12(x+4)+14(4x−2), we need to distribute the coefficients to each term inside the parentheses and then combine like terms.
First, we distribute 12 to each term inside the parentheses:
12(x) + 12(4) + 14(4x) - 14(2)
This simplifies to:
12x + 48 + 56x - 28
Next, we can combine the terms with the variable (12x and 56x) and the constant terms (48 and -28):
12x + 56x + 48 - 28
This simplifies to:
68x + 20
Therefore, 12(x+4)+14(4x−2) simplifies to 68x + 20.
sorry i put that in there wrong its
1/2(x+4)+1/4(4x−2)
No problem! To solve the expression 1/2(x+4)+1/4(4x−2), we need to distribute the coefficients and then combine like terms.
First, we distribute 1/2 to each term inside the first set of parentheses:
1/2 * x + 1/2 * 4
This simplifies to:
1/2x + 2
Next, we distribute 1/4 to each term inside the second set of parentheses:
1/4 * 4x + 1/4 * (-2)
This simplifies to:
1x + (-1/2)
Now we can combine the terms:
1/2x + 2 + 1x - 1/2
We can combine the terms with the variable (1/2x and 1x) and the constant terms (2 and -1/2):
(1/2x + 1x) + (2 - 1/2)
This simplifies to:
(3/2x) + (3/2)
Therefore, 1/2(x+4)+1/4(4x−2) simplifies to (3/2x) + (3/2).
don't simplifie the question
I apologize for simplifying the expression. To solve the expression 1/2(x+4)+1/4(4x−2) without simplifying, we can distribute the coefficients and rewrite the expression as follows:
1/2(x) + 1/2(4) + 1/4(4x) - 1/4(2)
This simplifies to:
1/2x + 2/2 + 1/4 * 4x - 1/4 * 2
Further simplifying, we have:
1/2x + 1 + 1x/4 - 1/2
Next, we can combine the terms with the variable (1/2x and 1x/4):
1/2x + 1x/4 + 1 - 1/2
To combine the fractions with different denominators, we need to find a common denominator:
The common denominator for 2, 4, and 2 is 4.
Thus, we can rewrite the expression as:
2/4x + 1/4x + 4/4 - 2/4
Combining the fractions, we have:
(2x + 1)/4x + 2/4
Since the numerators have a common factor of 1, we can simplify further:
(2x + 1)/4x + 1/2
Therefore, the expression 1/2(x+4)+1/4(4x−2) can be written as (2x + 1)/4x + 1/2 without simplification.
(2m−3)+(3n−1)+(3m+1)
To solve the expression (2m−3)+(3n−1)+(3m+1), we need to combine like terms.
First, we can add the terms with the variable m (2m and 3m):
2m + 3m = 5m
Next, we add the terms with the variable n (3n):
5m + 3n
Then, we add the constant terms (-3, -1, and 1):
-3 - 1 + 1 = -3
Finally, we combine the terms with the variables (5m and 3n) and the constant term (-3):
5m + 3n - 3
Therefore, (2m−3)+(3n−1)+(3m+1) simplifies to 5m + 3n - 3.