Math, asked by lahotyhemant930, 2 months ago

how does a circle has uncoubtable number of diameters

Answers

Answered by tenzinangmo330

Answer:

The number of points in a circle is infinite. So, the number of diametrically opposite points in a circle is also infinite. Hence, the number of diameters of a circle is uncountable.

Answered by PoisionGirl

Step-by-step explanation:

The number of points in a circle is infinite.

so,the number of diametrically opposite points

in a circle is also infinite. Hence, the number of diameters of a circle is *uncountable***.

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how does a circle has uncoubtable number of diameters​

Answers

The number of points in a circle is infinite.

so,the number of diametrically opposite points

in a circle is also infinite. Hence, the number of diameters of a circle is uncountable.

how does a circle has uncoubtable number of diameters

in a circle is also infinite. Hence, the number of diameters of a circle is *uncountable***.