Asked by Beth
Need help with triangles to find out if it is right, acute or obtuse.
14,√61,√257
2√2,√5,√13
14,√61,√257
2√2,√5,√13
Answers
Answered by
Reiny
To be right-angled, the sum of the squares of the two smaller numbers must equal the square of the largest.
so , is 14^2 + (√61)^2 = √257^2
or, is
196 + 61 = 257 ?? If true, they will form a right-angled triangle.
Decide your second one in the same way.
so , is 14^2 + (√61)^2 = √257^2
or, is
196 + 61 = 257 ?? If true, they will form a right-angled triangle.
Decide your second one in the same way.
Answered by
Beth
For this one 2√2,√5,√13 I have this answer as:
2√2^2+√5^2=√13^2
=4+5=13
=9<13 obtruse triangle, is this correct
2√2^2+√5^2=√13^2
=4+5=13
=9<13 obtruse triangle, is this correct
Answered by
R_scott
(2√2)^2 = ?
Answered by
Beth
It's 4
Answered by
Beth
Would this be a right triangle
2√2,√5,√13
2√2,√5,√13
Answered by
Beth
For this one 2√2,√5,√13 I have this answer as:
2√2^2+√5^2=√13^2
=4+5=13
=9<13 obtruse or right triangle, is this formula correct
2√2^2+√5^2=√13^2
=4+5=13
=9<13 obtruse or right triangle, is this formula correct
Answered by
oobleck
(2√2)^2 = 2*2 * (√2)^2 = 4*2 = 8
or,
2√2 = √4*√2 = √8
√8^2 + √5^2 = 13
so, a right triangle
or,
2√2 = √4*√2 = √8
√8^2 + √5^2 = 13
so, a right triangle
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