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Two sides of a triangle are 8 and 9 long.
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26 Sep 2018, 15:08
26 Sep 2018, 15:08
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Two sides of a triangle are 8 and 9 long.
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
Quantity A |
Quantity B |
The length of the third side of the triangle |
\(\sqrt{290}\) |
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
Re: Two sides of a triangle are 8 and 9 long.
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28 Sep 2018, 04:32
28 Sep 2018, 04:32
2
The range for 3rd side is difference between the other 2sides and sum of other 2 sides.
So it can only take values greater than 1 and less than 17.
17 square is 289.
Square root of 290 is slightly greater than 17 is beyond the possible limit of 3rd side of the triangle.
Hence B is greater than A
So it can only take values greater than 1 and less than 17.
17 square is 289.
Square root of 290 is slightly greater than 17 is beyond the possible limit of 3rd side of the triangle.
Hence B is greater than A
Re: Two sides of a triangle are 8 and 9 long.
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10 Apr 2019, 08:26
10 Apr 2019, 08:26
mohan514 wrote:
The range for 3rd side is difference between the other 2sides and sum of other 2 sides.
So it can only take values greater than 1 and less than 17.
17 square is 289.
Square root of 290 is slightly greater than 17 is beyond the possible limit of 3rd side of the triangle.
Hence B is greater than A
So it can only take values greater than 1 and less than 17.
17 square is 289.
Square root of 290 is slightly greater than 17 is beyond the possible limit of 3rd side of the triangle.
Hence B is greater than A
Just curious is that range inclusive? Is it 1 < x < 17 or 1 <= x <= 17 ?
