Two equal sides of an isosceles triangle are(3x-1)&(2x+2) and the third side is 2x. Solve the equal sides and find out the perimeter
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Answered by
5
Let ABC be an isosceles
And, the equal sides be AB and BC respectively.
Now,
=> AB = BC
=> 3x-1 = 2x+2
=> 3x - 2x = 2 + 1
=> x = 3
Therefore, AB = 3x - 1
=> AB = 3*3 - 1
=> AB = 9 - 1
=> AB = 8 ut.
Then, AC = 2x
=> AC = 2*3
=> AC = 6 ut.
And, BC = 2x + 2
=> BC = 2*3 + 2
=> BC = 6 + 2
=> BC = 8 ut.
Hence, Perimeter of an Isosceles = 2a + b
=> P = 2*8 + 6
=> P = 22 ut.
And, the equal sides be AB and BC respectively.
Now,
=> AB = BC
=> 3x-1 = 2x+2
=> 3x - 2x = 2 + 1
=> x = 3
Therefore, AB = 3x - 1
=> AB = 3*3 - 1
=> AB = 9 - 1
=> AB = 8 ut.
Then, AC = 2x
=> AC = 2*3
=> AC = 6 ut.
And, BC = 2x + 2
=> BC = 2*3 + 2
=> BC = 6 + 2
=> BC = 8 ut.
Hence, Perimeter of an Isosceles = 2a + b
=> P = 2*8 + 6
=> P = 22 ut.
Answered by
2
if the sides 3x-1 and 2x+2 are equal
then
3x-1 = 2x+2
x=3
then the sides are
2(3) + 2 =6+2=8
then two eqaull sides are 8 and 8 each
unequal side =2x =2*3 =6
then the perimeter =8+8+6 =16+6= 22
perimeter =22
then
3x-1 = 2x+2
x=3
then the sides are
2(3) + 2 =6+2=8
then two eqaull sides are 8 and 8 each
unequal side =2x =2*3 =6
then the perimeter =8+8+6 =16+6= 22
perimeter =22
Ommani:
it is wrong yr
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