Two concentric circles have radii equal to 25 cm and 7 cm. find the length of a chord ab of the outer circle that touches the inner circle.
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53
Heya !!
Here's your answer..⤵⤵
_____________________
OB = 25 cm
OD = 7 cm
OD intersect AB at right angle.
In ∆ ODB, angle ODB = 90°
OD² + DB² = OB²
7² + DB² = 25²
DB² = 625 - 49
DB² = 576
DB = √576
DB = 24 cm
AB = 2AB
AB = 2(24)
AB = 48 cm
Length of chord AB is 48 cm.
________________________
Hope it helps..
Thanks :)
Here's your answer..⤵⤵
_____________________
OB = 25 cm
OD = 7 cm
OD intersect AB at right angle.
In ∆ ODB, angle ODB = 90°
OD² + DB² = OB²
7² + DB² = 25²
DB² = 625 - 49
DB² = 576
DB = √576
DB = 24 cm
AB = 2AB
AB = 2(24)
AB = 48 cm
Length of chord AB is 48 cm.
________________________
Hope it helps..
Thanks :)
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20
Hello friend
Good morning
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Your answer is given in the attachment
I hope it will help you a lot
Thanks
_____________________________
✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️
Good morning
❤❤❤❤❤❤❤❤❤❤❤❤❤❤
Your answer is given in the attachment
I hope it will help you a lot
Thanks
_____________________________
✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️✴️
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