Bonjour!!!
What is the possible expression for the dimensions of the cuboid whose volume is given below ?
Volume : 12ky² + 8ky - 20k
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Answers
Answered by
19
12ky2 + 8ky - 20k
4(3ky2 + 2ky - 5k)
4k(3y2 + 2y - 5)
4k(3y + 5)(y - 1)
Now we've got four factors, so there are several combinations of possible dimensions:
4, k, and (3y2 + 2y - 5)
4, (3y + 5), and (ky - k)
k, (3y + 5), and (4y - 4)
4, (y - 1), and (3ky + 5k)
k, (y - 1), and (12y + 20)
(3y + 5), (y - 1), and 4k
Hope this helps you !! ^_^
4(3ky2 + 2ky - 5k)
4k(3y2 + 2y - 5)
4k(3y + 5)(y - 1)
Now we've got four factors, so there are several combinations of possible dimensions:
4, k, and (3y2 + 2y - 5)
4, (3y + 5), and (ky - k)
k, (3y + 5), and (4y - 4)
4, (y - 1), and (3ky + 5k)
k, (y - 1), and (12y + 20)
(3y + 5), (y - 1), and 4k
Hope this helps you !! ^_^
cutepuy:
dhru
Answered by
20
Question :
What are the possible expressions for the dimensions of the cuboid whose volume is 12ky² + 8ky - 20k ?
Solution :
Given volume = 12 ky²+7ky -20 k
To Find : It's Dimensions
Factorising it :
12 ky²+7ky -20 k
= 4k(3y²+2y-5)
= 4k[y(3y+5)-1(3y+5)]
= 4k[(3y+5)(y-1)]
Length = 4k
Breadth = 3y+5
Height = y-1
What are the possible expressions for the dimensions of the cuboid whose volume is 12ky² + 8ky - 20k ?
Solution :
Given volume = 12 ky²+7ky -20 k
To Find : It's Dimensions
Factorising it :
12 ky²+7ky -20 k
= 4k(3y²+2y-5)
= 4k[y(3y+5)-1(3y+5)]
= 4k[(3y+5)(y-1)]
Length = 4k
Breadth = 3y+5
Height = y-1
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