In a right angle triangle ABC with right angle at B, in which a= 24 units, b= 25 units and
BAC = 0. Then, find cos 0 and tan e.
Answers
Answer:
Given that,
in right angle triangle
b=25 units,a=24units
angle ABC=90, angle BAC=theta
By above we get,
AC=hypotenuse=25 units
BC=side opposite to angle theta=24units
By applying Pythagoras theorem we get
AB=side adjacent to angle theta=7 units
Now we have,
cos(theta)=side adjacent to angle theta/hypotenuse
cos(theta)=7/25
tan(theta)=side opposite to angle theta/side adjacent to angle theta
tan(theta)=24/7
Hence cos(theta)=7/25
and tan(theta)=24/25
Given that,
in right angle triangle
b=25 units,a=24units
angle ABC=90, angle BAC=theta
By above we get,
AC=hypotenuse=25 units
BC=side opposite to angle theta=24units
By applying Pythagoras theorem we get
AB=side adjacent to angle theta=7 units
Now we have,
cos(theta)=side adjacent to angle theta/hypotenuse
cos(theta)=7/25
tan(theta)=side opposite to angle theta/side adjacent to angle theta
tan(theta)=24/7
Hence cos(theta)=7/25
and tan(theta)=24/7