please help me to solve this question
Attachments:
Answers
Answered by
4
Hey........!!! Here is ur answer..........☺️☺️☺️
Here........... Given that,
tanA = 5/6 and tanB = 1/11
We know that....
tan(A+B) = (tanA+tanB)/1–tanAtanB
then,
=>tan(A+B) = (5/6+1/11)/1–5/6×1/11
=>tan(A+B) = [(55+6)/66]/1–5/66
=>tan(A+B) = (61/66)/[(66–5)/66]
=>tan(A+B) = (61/66)/(61/66)
=>tan(A+B) = 1
=>A+B = tan–1(1)
=>A+B = 45°
Here we use A and B in place of thetha and phie.I hope u can understand.
I hope it will help u.........✌️✌️✌️
Here........... Given that,
tanA = 5/6 and tanB = 1/11
We know that....
tan(A+B) = (tanA+tanB)/1–tanAtanB
then,
=>tan(A+B) = (5/6+1/11)/1–5/6×1/11
=>tan(A+B) = [(55+6)/66]/1–5/66
=>tan(A+B) = (61/66)/[(66–5)/66]
=>tan(A+B) = (61/66)/(61/66)
=>tan(A+B) = 1
=>A+B = tan–1(1)
=>A+B = 45°
Here we use A and B in place of thetha and phie.I hope u can understand.
I hope it will help u.........✌️✌️✌️
Urvish19:
your profile on Facebook
Answered by
2
Hi ,
I'm using A , B as angles .
It is given that ,
tan A = 5/6 ,
tan B = 1/11 ,
Now ,
tan ( A + B )
= ( tan A + tan B )/ ( 1 - tanA tanB )
= ( 5/6 + 1/11 ) / [ 1 - ( 5/6 )(1/11 ) ]
= [( 55 + 6 )/66 ]/[ ( 66 - 5 )/66 ]
= 61/61
= 1
tan ( A + B ) = 1
Tan ( A + B ) = tan π/4
A + B = π/4 = 46°
I hope this helps you.
: )
I'm using A , B as angles .
It is given that ,
tan A = 5/6 ,
tan B = 1/11 ,
Now ,
tan ( A + B )
= ( tan A + tan B )/ ( 1 - tanA tanB )
= ( 5/6 + 1/11 ) / [ 1 - ( 5/6 )(1/11 ) ]
= [( 55 + 6 )/66 ]/[ ( 66 - 5 )/66 ]
= 61/61
= 1
tan ( A + B ) = 1
Tan ( A + B ) = tan π/4
A + B = π/4 = 46°
I hope this helps you.
: )
Similar questions