there are two circles on a graph if the radius of the bigger circle is 2 cm find the radius of the other
Attachments:
Answers
Answered by
0
The length of the radius of two circles are 5 cm and 3 cm. The distance between their center is 13 cm. Find the length of the tangent who touches both the circles?
Geometry Circumference and Area of Circles
1 Answer

CW
Feb 2, 2017
Answer:
√165
Explanation:

Given :
radius of circle A = 5 cm,
radius of circle B = 3cm,
distance between the centers of the two circles = 13 cm.
Let O1andO2 be the center of Circle A and Circle B, respectively, as shown in the diagram.
Length of common tangent XY,
Construct line segment ZO2, which is parallel to XY
By Pythagorean theorem, we know that
ZO2=√O1O22−O1Z2=√132−22=√165=12.85
Hence, length of common tangent XY=ZO2=√165=12.85 (2dp
keep it has in branlist
Geometry Circumference and Area of Circles
1 Answer

CW
Feb 2, 2017
Answer:
√165
Explanation:

Given :
radius of circle A = 5 cm,
radius of circle B = 3cm,
distance between the centers of the two circles = 13 cm.
Let O1andO2 be the center of Circle A and Circle B, respectively, as shown in the diagram.
Length of common tangent XY,
Construct line segment ZO2, which is parallel to XY
By Pythagorean theorem, we know that
ZO2=√O1O22−O1Z2=√132−22=√165=12.85
Hence, length of common tangent XY=ZO2=√165=12.85 (2dp
keep it has in branlist
Answered by
0
Given :
radius of circle A = 5 cm,
radius of circle B = 3cm,
distance between the centers of the two circles = 13 cm.
Let O1andO2 be the center of Circle A and Circle B, respectively, as shown in the diagram.
Length of common tangent XY,
Construct line segment ZO2, which is parallel to XY
By Pythagorean theorem, we know that
ZO2=√O1O22−O1Z2=√132−22=√165=12.85
Hence, length of common tangent XY=ZO2=√165=12.85 (2dp)
radius of circle A = 5 cm,
radius of circle B = 3cm,
distance between the centers of the two circles = 13 cm.
Let O1andO2 be the center of Circle A and Circle B, respectively, as shown in the diagram.
Length of common tangent XY,
Construct line segment ZO2, which is parallel to XY
By Pythagorean theorem, we know that
ZO2=√O1O22−O1Z2=√132−22=√165=12.85
Hence, length of common tangent XY=ZO2=√165=12.85 (2dp)
Similar questions