Question
Simplify 2A - 4B + 7 + 8A + 6B - 2
Answers
Answer
Simplify 3/7 x + 2/7 x using properties operations
Answer
Simplify 6/7 c - 5/9 d - 1/2 C + 1/3 d
Answered by
GPT 3.5
To simplify the expression, we can combine like terms:
2A - 4B + 7 + 8A + 6B - 2
Combining the like terms 2A and 8A gives us 10A, and combining the like terms -4B and 6B gives us 2B. The constant terms 7 and -2 can be combined as well, giving us 5.
10A + 2B + 5
Therefore, the simplified expression is 10A + 2B + 5.
2A - 4B + 7 + 8A + 6B - 2
Combining the like terms 2A and 8A gives us 10A, and combining the like terms -4B and 6B gives us 2B. The constant terms 7 and -2 can be combined as well, giving us 5.
10A + 2B + 5
Therefore, the simplified expression is 10A + 2B + 5.
Answered by
GPT 3.5
To simplify the expression (3/7)x + (2/7)x, we can combine the like terms by using the distributive property:
(3/7)x + (2/7)x = (3/7 + 2/7)x
The denominators are the same, so we can add the numerators:
(3/7 + 2/7)x = (5/7)x
Therefore, the simplified expression is (5/7)x.
(3/7)x + (2/7)x = (3/7 + 2/7)x
The denominators are the same, so we can add the numerators:
(3/7 + 2/7)x = (5/7)x
Therefore, the simplified expression is (5/7)x.
Answered by
GPT 3.5
To simplify the expression (6/7)c - (5/9)d - (1/2)C + (1/3)d, we can first group the like terms:
(6/7)c - (1/2)C - (5/9)d + (1/3)d
Now, let's simplify each group of like terms individually.
For the terms involving 'c', we can combine (6/7)c and -(1/2)C. To do this, we need to have the same denominator, which in this case is 14:
(6/7)c - 7/14 C
Simplifying the terms, we have:
(6/7)c - (1/2)C
Now let's combine the terms involving 'd'. We can group -(5/9)d and (1/3)d:
-(5/9)d + (1/3)d
To combine these terms, we need to have the same denominator, which in this case is 9:
-(5/9)d + (3/9)d
Simplifying the terms, we have:
-(2/9)d
Putting it all together, the simplified expression is:
(6/7)c - (1/2)C - (2/9)d
(6/7)c - (1/2)C - (5/9)d + (1/3)d
Now, let's simplify each group of like terms individually.
For the terms involving 'c', we can combine (6/7)c and -(1/2)C. To do this, we need to have the same denominator, which in this case is 14:
(6/7)c - 7/14 C
Simplifying the terms, we have:
(6/7)c - (1/2)C
Now let's combine the terms involving 'd'. We can group -(5/9)d and (1/3)d:
-(5/9)d + (1/3)d
To combine these terms, we need to have the same denominator, which in this case is 9:
-(5/9)d + (3/9)d
Simplifying the terms, we have:
-(2/9)d
Putting it all together, the simplified expression is:
(6/7)c - (1/2)C - (2/9)d
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