I know the answer to this problem - I just don't know how they got this answer:

5{3 to the 2nd power - 4[8 +(2 to the 3rd power - 18 divided by 2 times 3)]}

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- Sep 14th 2007, 02:13 PMReesacan you answer this?
I know the answer to this problem - I just don't know how they got this answer:

5{3 to the 2nd power - 4[8 +(2 to the 3rd power - 18 divided by 2 times 3)]} - Sep 14th 2007, 02:26 PMtopsquark
- Sep 14th 2007, 02:29 PMTKHunny
The trouble here is writing clearly. It is very, very difficult to convey exactly what is meant.

If you mean this:

5*(3^{2}-4(8+(2^{3}-18/2*3)))

Just one piece at a time. Keep in mind ALL the rules concerning the order of operations.

5*(**3^{2}**-4(8+(**2^{3}**-18/2*3)))

Exponents

5*(9-4(8+(8-**18/2***3)))

Parentheses from Inside to Outside

Multiplication or Division Before Addition or Subtraction

Left to Write when no other rule prevails

5*(9-4(8+(8-**9*3**)))

5*(9-4(8+(**8-27**)))

5*(9-4(8+**(-**19**)**))

5*(9-4(**8-19**))

5*(9-4**(-**11**)**)

5*(**9+44**)

5***53**

265

Again, if I have not decode the original expression correctly, I just got the wrong answer. Great care must be taken. - Sep 14th 2007, 02:41 PMReesacan no one help?
Did anyone get the problem?

- Sep 14th 2007, 02:42 PMJhevon
- Sep 14th 2007, 02:47 PMReesaYou got the right answer!
Can you please explain the problem from 5(9-4(-11))

Thank YOU!!! - Sep 14th 2007, 02:49 PMtopsquark
- Sep 14th 2007, 08:59 PMTKHunny
It is a little tricky where you are asking. That negative sign in front of the four can be a bit confusing.

I suspect it is not confusing at all by itself.

-4(-11) = +44

However, when written as part of something else, that negative sign takes on a double meaning. Not only does it suggest a value is negative, but it indicates subtraction.

9-4(-11)

Those who are used to it adeptly transform this

9 + 44

Others wonder what happened.

Try this first

9 + 4(-11) = 9 + (-44) = 9 - 44

Now this one

9 - 4(-11) = 9 - (-44) = 9 + 44

Think on it until it soaks in. Get a number line and ponder on the direction of movement for addition or subtraction of positive numbers. Then reverse everything and ponder the direction of movement for addition or subtraction of negative numbers.