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-3b+16=4(b-3) explain how to solve this
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Answered by
GPT 3.5
To solve this equation, you can use the distributive property to simplify both sides of the equation.
Starting with the left side of the equation:
-3b + 16
The distributive property states that for any value a, b, and c:
a(b + c) = ab + ac
In this case, we have:
-3(b - 3)
Using the distributive property, we can multiply -3 by both terms inside the parentheses:
-3b + 9
Now, our equation looks like this:
-3b + 16 = -3b + 9
Next, we can combine like terms on both sides of the equation.
Since we have -3b on both sides, we can subtract -3b from both sides to eliminate it:
-3b + 16 - (-3b) = -3b + 9 - (-3b)
Simplifying both sides:
16 = 9
This equation is not true, since 16 does not equal 9.
Therefore, the given equation -3b + 16 = 4(b - 3) does not have a solution.
Starting with the left side of the equation:
-3b + 16
The distributive property states that for any value a, b, and c:
a(b + c) = ab + ac
In this case, we have:
-3(b - 3)
Using the distributive property, we can multiply -3 by both terms inside the parentheses:
-3b + 9
Now, our equation looks like this:
-3b + 16 = -3b + 9
Next, we can combine like terms on both sides of the equation.
Since we have -3b on both sides, we can subtract -3b from both sides to eliminate it:
-3b + 16 - (-3b) = -3b + 9 - (-3b)
Simplifying both sides:
16 = 9
This equation is not true, since 16 does not equal 9.
Therefore, the given equation -3b + 16 = 4(b - 3) does not have a solution.
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