a length of a rectangle is 10 cm more than its width its area is 119 CM square find the Length and width of the rectangle
Answers
Answered by
2
let width be x
therefore l=x+10
area=l×b
=(x+10)×x
x(x-7)+17(x-7)
(x+17)(x-7)
therefore x=7 as -17 is not possible
therefore l=x+10
area=l×b
=(x+10)×x
x(x-7)+17(x-7)
(x+17)(x-7)
therefore x=7 as -17 is not possible
Answered by
3
.Solution.
let width= xcm
=> x (x+10)= 119cm^2
=> x^2+10x - 119=0
=> D= b^2 - 4ac
= 100+476
= 576
roots= -b ±√D/2a
= -10 ± 24/2
= -34/2 or 34/2
so,length will not be negative..
so, x= 17
hence , width= 17cm
& length = 17+10=27cm
__________
hope it helps☺✌✌
let width= xcm
=> x (x+10)= 119cm^2
=> x^2+10x - 119=0
=> D= b^2 - 4ac
= 100+476
= 576
roots= -b ±√D/2a
= -10 ± 24/2
= -34/2 or 34/2
so,length will not be negative..
so, x= 17
hence , width= 17cm
& length = 17+10=27cm
__________
hope it helps☺✌✌
yatish13:
answr is wrong
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