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In ∆ABC , A = ( 1 , 2 ) ; B = ( 5 , 5 ) , and <ACB = 90° . If area of ∆ABC is to be 6.5 square units , then the possible number of points for C is ?
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Hi ,
In ∆ABC ,
A = ( 1 , 2 ) ;
B = ( 5 , 5 ) ;
<ACB = 90°
here hypotenuse = AB
AB = 5 ( by using distance formula )
Therefore ,
by Pythagorean theorem ,
other two sides which makes 90°
must be 3 and ,4 units .
Now , area of ∆ ABC = ( 1/2 ) × 3 × 4
= 6 square units.
But , according to the problem ,
area of Triangle = 6.5 square cm .
we conclude that the possible number of
points for C = 0
I hope this helps you.
:)
In ∆ABC ,
A = ( 1 , 2 ) ;
B = ( 5 , 5 ) ;
<ACB = 90°
here hypotenuse = AB
AB = 5 ( by using distance formula )
Therefore ,
by Pythagorean theorem ,
other two sides which makes 90°
must be 3 and ,4 units .
Now , area of ∆ ABC = ( 1/2 ) × 3 × 4
= 6 square units.
But , according to the problem ,
area of Triangle = 6.5 square cm .
we conclude that the possible number of
points for C = 0
I hope this helps you.
:)
smartcow1:
great job
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