Help please with this 4 part question
Part1 Hint: the area is an example of the difference of 2 squares so you can use the identity a^2 - b^2 = ( a + b)(a - b)
- this helps with Part 2 also!
Part 1 :- l = area / width = (36x^4 - 64x^2) / (6x^2 + 8x)
to solve this you can either use long division or factor the top by using the formukla for the difference of 2 squares then simplifying
What is the square root of 36x^4 and 64x^2?
My first post should have been a hint for Part 2 not part 1. Hope this hasn't confused you.
Are you still there?
Yes I am here
So Part 1 :- l = area / width = (36x^4 - 64x^2) / (6x^2 + 8x)
yes
and then for part 2?
What is 36x^4 - 64x^2 a Perfect Trinomial or the Difference of 2 Squares?
check out my earlier posts...
so 1675520
???? What is that the answer to?
Oh I'm sorry I was calculating 36x^4 - 64x^2 :/
Part 2 just asks you to state what is the description of the expresion 36x^4 - 63x^2 - a perfect square trinomial or the Difference of 2 squares?
oh sorry sorry I got confused :/
you can give a numerical value to that because x is a variable
* can't
it would be difference of two squares right?
exactly
So part 3 is just basically solving?
Yes now we can factor that compare the following a^2 - b^2 = ( a + b) (a - b) 36x^4 - 64x^2 = (6x^2 + 8x) ( )
What will go into the second parentheses?
Ote the square root of 36x^4 is 6x^2 and square root of 64x^2 is 8x
* Note
6x^2-8x?
YES
so l = area / width = (6x^2 + 8x (6x^2 - 8x) / 6x^2 + 8x) = 6x^2 - 8x
and this would still be part of part 3 right?
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