anyone please solve this problem
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Answered by
1
<ABC=180°-130°=50° (Linear Pair)
<CAB=<ABC. (CA=CB)
Therefore,2<CAB=180°-50°=130°
That is,<ABC=<CAB=130°/2=65°
<PAC=90°. (Theorem 10.2)
<PAC=<CAB+<BAP
90° =65°+<BAP
Therefore,<BAP=25°.
Hope it helps.
Please mark it as brainliest.
<CAB=<ABC. (CA=CB)
Therefore,2<CAB=180°-50°=130°
That is,<ABC=<CAB=130°/2=65°
<PAC=90°. (Theorem 10.2)
<PAC=<CAB+<BAP
90° =65°+<BAP
Therefore,<BAP=25°.
Hope it helps.
Please mark it as brainliest.
mercy2:
thanx bro!!
Answered by
2
hello dear,
WE KNOW THAT AC=BC=RADIUS OF CIRCLE
HENCE, <ABC= <CAB
now we,.
know that, PBC is a straight line
then, <PBC=180
then,<ABP+<ABC=180
=>. <ABC=180-<ABP
=>. <ABC=180-130
=>. <ABC=50 =<CAB
NOW,. AP IS A TENGENT
HENCE, <PAB=90
IN,∆ABC,
<ACB+<CAB+<ABC=180. { <ABC=<CAB=50}
=>. <ACB=180-100
=>. <ACB=80
NOW, IN ∆APB
<ACP +<APC +<PAC=180
=>. 80 + 90+ <APC =180
=>. <APC =180-170
<APC=10
IN ∆APB,
<ABP + <APB + <PAB =180
=>. <PAB =180 - 10-130
=> <PAB=40 =<BAP
SO THE ANSWER IS <BAP =40
I HOPE ITS HELP YOU DEAR,
THANKS
WE KNOW THAT AC=BC=RADIUS OF CIRCLE
HENCE, <ABC= <CAB
now we,.
know that, PBC is a straight line
then, <PBC=180
then,<ABP+<ABC=180
=>. <ABC=180-<ABP
=>. <ABC=180-130
=>. <ABC=50 =<CAB
NOW,. AP IS A TENGENT
HENCE, <PAB=90
IN,∆ABC,
<ACB+<CAB+<ABC=180. { <ABC=<CAB=50}
=>. <ACB=180-100
=>. <ACB=80
NOW, IN ∆APB
<ACP +<APC +<PAC=180
=>. 80 + 90+ <APC =180
=>. <APC =180-170
<APC=10
IN ∆APB,
<ABP + <APB + <PAB =180
=>. <PAB =180 - 10-130
=> <PAB=40 =<BAP
SO THE ANSWER IS <BAP =40
I HOPE ITS HELP YOU DEAR,
THANKS
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