Addition…?
Add. Simplify, if possible.
3 ……. 1
—– + —–
4z^3 . 6z^2
Note: those are fractions. I put the dots to keep the numbers from running together.
Thanks!
The hardest part is getting the least common denominator. In your case, 12 as a number is the LCM of 4 and 6. Then, you also need the most, or highest power of, number of z’s. In the first fraction, we have 3. So, the LCD is 12z^3. Now, on top you most multiply by whatever you seemingly "added" to the bottom. For the one on the left you need a 3 and the one on the right you need a 2z.
Therefore, you end up with (9+2z)/(12z^3). In this case, you can not simplify at all!
October 6th, 2009 at 9:31 pm
remember, addition and subtraction need you to make the denominator the same. but whatever you do to the denominator, you have to do to the numerator too.
so:
3 x 3……………………1 x 2
________………+….________
(4z^3) x 3……………..(6x^2) x 2
….9………………………….2
_____………+……….._______
12z^3…………………….12z^2
the denominators need to be balanced, then you can simply add the numerators.
i don’t think it can get any more simplified than this.
References :
October 6th, 2009 at 10:10 pm
The hardest part is getting the least common denominator. In your case, 12 as a number is the LCM of 4 and 6. Then, you also need the most, or highest power of, number of z’s. In the first fraction, we have 3. So, the LCD is 12z^3. Now, on top you most multiply by whatever you seemingly "added" to the bottom. For the one on the left you need a 3 and the one on the right you need a 2z.
Therefore, you end up with (9+2z)/(12z^3). In this case, you can not simplify at all!
References :
October 6th, 2009 at 10:59 pm
what??
References :
October 6th, 2009 at 11:22 pm
3/(4z^3) + 1/(6z^2)
= [3*3 + 2z]/[12z^3]
= [9+2z]/[12z^3]
It is brought to a common denominator, that is to say 12z^3, but I am not sure about being simplified.
References :