can you plz give the answer step wise
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AP=BP=PC
<ABC = 1 RIGHT ANGLE
AS (AP+PC)=AC
THEN BP IS HALF OF THE AC
THAT'S WHY BP IS PERPENDICULAR TO AC
PROVED THAT <ABC = RIGHT ANGLE
HOPE IT WILL HELP YOU
<ABC = 1 RIGHT ANGLE
AS (AP+PC)=AC
THEN BP IS HALF OF THE AC
THAT'S WHY BP IS PERPENDICULAR TO AC
PROVED THAT <ABC = RIGHT ANGLE
HOPE IT WILL HELP YOU
Answered by
0
●•••••••••• Hello User •••••••••●
《《 Here is your answer 》》
___________________________
In triangle APB
: AP = BP
then , Base angles of a triangle having two equal side are also equal ,
/BAP = /ABP ...... let /ABP = x
/BAP = x
Now ,
In triangle CPB
: CP = BP
then , Base angles of a triangle having two equal side are also equal ,
/BCP = /CBP ...... as /BCP = x
/CBP = x
Now ,
In triangle ABC sum of all angles is 180°
/BAC + /ABC + /BCA = 180°
/BAP + ( /ABP + /CBP ) + /BCP = 180°
....... as /BAC = /BAP
............ /ABC = ( /ABP + /CBP )
............ /BCA = /BCP
x + ( x+x ) + x = 180°
4x = 180°
x = 45°
Now,
= /ABC
= ( /ABP + /CBP )
= x + x
= 45° + 45°
= 90° .....proved
:./ABC = 90°.
___________________________
《《 Hope it may helpful to you 》》
•••••• @ajaman ^_^ ••••••
●••••• ☆ Brainly Star ☆ •••••●
《《 Here is your answer 》》
___________________________
In triangle APB
: AP = BP
then , Base angles of a triangle having two equal side are also equal ,
/BAP = /ABP ...... let /ABP = x
/BAP = x
Now ,
In triangle CPB
: CP = BP
then , Base angles of a triangle having two equal side are also equal ,
/BCP = /CBP ...... as /BCP = x
/CBP = x
Now ,
In triangle ABC sum of all angles is 180°
/BAC + /ABC + /BCA = 180°
/BAP + ( /ABP + /CBP ) + /BCP = 180°
....... as /BAC = /BAP
............ /ABC = ( /ABP + /CBP )
............ /BCA = /BCP
x + ( x+x ) + x = 180°
4x = 180°
x = 45°
Now,
= /ABC
= ( /ABP + /CBP )
= x + x
= 45° + 45°
= 90° .....proved
:./ABC = 90°.
___________________________
《《 Hope it may helpful to you 》》
•••••• @ajaman ^_^ ••••••
●••••• ☆ Brainly Star ☆ •••••●
positive1:
thanks a lot bro i will never forget this help of yours
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