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Bunuel
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Joy24

And since 2<x<7, 6 is the only answer, B

Your answer is correct , i updated my post. Thanks
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X is an integer between 2 and 7, so possible values of X = 3,5,6,7

The length of any side of a triangle must be larger than the positive difference of the other two sides, but smaller than the sum of the other two sides

Difference of 2 sides = 7-2 = 5 / Sum of 2 sides = 7+2 =9

The length of 3rd side should be between 5<N<9

The only possible values of X is 6 and 7. Only 2 triangles possible with lengths 2, 7 and x

Ans C

And since 2<x<7, 6 is the only answer, B

Mate,
X <7
In the end only possible value is 6 so B)

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Given, triangles are there with sides 2, 7 and x, 2<x<7 and x is an integer.

We know, sum of 2 sides in a triangle is greater than 3 side.

so, x= 6.

Ans B. :)
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OA B

Sum of two sides is greater than third side.

So, using that we get x belong to 5 to 9 exclusive.

But restriction in stem is x belong to 2 to 7 exclusive.

So only possible value of x is 6.

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