To simplify \( 4x + 8x \), you can combine the like terms:
\[ 4x + 8x = (4 + 8)x = 12x \]
So the correct answer is:
12x
Responses
12x
12 x
12x2
12 x squared
4x + 8
4 x plus 8
4 + 8x
11 answers
To simplify \( 4x + 8x \), you can combine the like terms:
\[ 4x + 8x = (4 + 8)x = 12x \]
So the correct answer is:
12x
To simplify \( 9g - 7h - 6g + 2h \), we can combine like terms:
Putting it all together, we have:
\[ 3g - 5h \]
So the correct answer is:
3g − 5h
To simplify \( 2a - 4b + 7 + 8a + 6b - 2 \), we can combine like terms:
Combine the \( a \) terms: \[ 2a + 8a = 10a \]
Combine the \( b \) terms: \[ -4b + 6b = 2b \]
Combine the constant terms: \[ 7 - 2 = 5 \]
Putting it all together, we get:
\[ 10a + 2b + 5 \]
So the correct answer is:
10a + 2b + 5
To simplify \( \frac{3}{7}x + \frac{2}{7}x \), you can combine the like terms:
\[ \frac{3}{7}x + \frac{2}{7}x = \left( \frac{3 + 2}{7} \right)x = \frac{5}{7}x \]
So the correct answer is:
\(\frac{5}{7}x\)
The simplified expression is \( \frac{5}{7}x \) (which means \( \frac{5}{7} \) multiplied by \( x \)).
It is not an exponent; \( x \) does not have an exponent of 2 in this case. So the correct option is:
\(\frac{5}{7}x\) (not \( x^2 \)).
To simplify \( 67c - 59d - 12c + 13d \), we can combine like terms:
Combine the \( c \) terms: \[ 67c - 12c = 55c \]
Combine the \( d \) terms: \[ -59d + 13d = -46d \]
Putting it all together, we get: \[ 55c - 46d \]
None of the provided options exactly match this, but the closest option, based on common mathematical notation for fractions, is:
None of the provided options are correct. The correct simplified expression is \( 55c - 46d \).
If you have more options or need further assistance, feel free to ask!