Suppose two distinct parallelograms lie in a plane. What is the LARGEST number of points at which they can intersect?

2 answers:

8 0

I had to look for the figure and here is the answer:

Since the given figure are two distinct parallelograms that intersect with each other and lie in a plane, the LARGEST number of points at which they can intersect would be 8 points. You just had to count the intersections based on the illustration.

12345 [234]3 years ago

7 0

Answer:

Step-by-step explanation:

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In circle F with m \angle EFG= 122m∠EFG=122 and EF=16EF=16 units, find the length of arc EG. Round to the nearest hundredth.

kow [346]

Given:

In circle F, $m\angle EFG=122^\circ,\ EF=16$ units.

To find:

The length of arc EG.

Solution:

It is given that, $m\angle EFG=122^\circ,\ EF=16$ units. It means the central angle of arc EG is 122 degrees and the radius of the circle F is 16 units.

Formula for arc length is:

$s=2\pi r\times \dfrac{\theta}{360^\circ }$