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3 years ago

Rerange w= 3(2a+b)-4 to make a the subject

1 answer:

4 0

To solve for a:

w = 3(2a + b) - 4 Given
w = 6a + 3b - 4 Apply the distributive property
w - 6a = 3b - 4 Subtract 6a from both sides
-6a = 3b - 4 - w Subtract w from both sides
a = -3b - 4 - w / 6 Divide both sides by -6

Answer:
a = -3b - 4 - w / 6

Hope this helps!

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Whats its the result Of 25099.506/4.45?

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$\dfrac{25099.506}{4.45} \ \text{Divide}$

Shift the decimal points of both 25099.506 and 4.45 to the right by 2 decimal places.

(This is needed to convert 4.45 to 445, since long division must divide by a whole number.)

$\text{Set up the long division.}
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$\text{Calculate 2509 divided by 445, which is 5 with a remainder of 284.}$

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$\text{Calculate 2849 divided by 445, which is 6 with a remainder of 179.} 
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$\text{Bring down 5, so that 1795 is large enough to be divided by 445.}$

$\text{Calculate 1795 divided by 445, which is 4 with a remainder of 15.}$

$\text{Bring down 06, so that 1506 is large enough to be divided by 445.
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$\text{Calculate 1506 divided by 445, which is 3 with a remainder of 171.}$

$\text{Bring down 0, so that 1710 is large enough to be divided by 445.}$

$\text{Calculate 1710 divided by 445, which is 3 with a remainder of 375.}$

$\text{Bring down 0, so that 3750 is large enough to be divided by 445.}$

$\text{Calculate 3750 divided by 445, which is 8 with a remainder of 190.}$

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