If two circles of radii 5.5cm and 3.3cm respectively touch each other internally what is the distance between their center
Answers
Answer:
The radii of the two circles are 5.5 cm and 3.3 cm.
If two circles touch each other externally, distance between their centres is equal to the sum of their radii.
∴ Distance between their centres = 5.5 cm + 3.3 cm = 8.8 cm
If two circles touch each other internally, distance between their centres is equal to the difference of their radii.
∴ Distance between their centres = 5.5 cm − 3.3 cm = 2.2 cm
Thus, the distance between their centres is 8.8 cm or 2.2 cm
I HOPE IT HELPS
The distance between their center = 2.2 cm
Given : Two circles of radii 5.5 cm and 3.3 cm respectively touch each other internally
To find : The distance between their center
Tip : If two circles touch each other internally then the distance between their centres is equal to the difference of their radius
Solution :
Step 1 of 2 :
Write down the given data
Two circles of radii 5.5 cm and 3.3 cm respectively touch each other internally
Step 2 of 2 :
Find the distance between their center
We know that if two circles touch each other internally then the distance between their centres is equal to the difference of their radius
Hence the required distance between their center
= Radius of bigger circle - Radius of smaller circle
= 5.5 cm - 3.3 cm
= 2.2 cm
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