Recall ,pie is defined as the ratio of the circumference

(Say c) of a circle to it's diameter (say d) that is pie = c ÷d . This seems to contradict the fact that pie is irrational .

How will you resolve this contradiction

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Solution

Approximate fractions include (in order of increasing accuracy) 22/7, 333/106, 355/113, 52163/16604, 103993/33102, and 245850922/78256779
If we divide anyone of these we get, the quotient (3.14....) is a non-terminating non-recurring no. i.e. it is irrational

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Similar questions

Recall, π is defined as the ratio of the circumference (say c) of a circle to its diameter (say d). That is, . This seems to contradict the fact that π is irrational. How will you resolve this contradiction?

Q. Recall,

π

is defined as the ratio of the circumference(say c) of a circle to its diameter(say d). That is,

π = \frac{c}{d}

. This seems to contradict the fact that

π

is irrational. How will you resolve this contradiction?

Question 3
Recall, $π$ is defined as the ratio of the circumference (say c) of a circle to its diameter (say d). That is, $π = \frac{c}{d}$ . This seems to contradict the fact that $π$ is irrational. How will you resolve this contradiction?

Recall, π is defined as the ratio of the circumference (say c) of a circle to its diameter (say d). That is π = c/d. This seems to contradict the fact that π is irrational. How can one resolve this contradiction?

Question 3
Recall, $π$ is defined as the ratio of the circumference (say c) of a circle to its diameter (say d). That is, $π = \frac{c}{d}$ . This seems to contradict the fact that $π$ is irrational. How will you resolve this contradiction?

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Recall ,pie is defined as the ratio of the circumference (Say c) of a circle to it's diameter (say d) that is pie = c ÷d . This seems to contradict the fact that pie is irrational . How will you resolve this contradiction

Approximate fractions include (in order of increasing accuracy) 22/7, 333/106, 355/113, 52163/16604, 103993/33102, and 245850922/78256779 If we divide anyone of these we get, the quotient (3.14....) is a non-terminating non-recurring no. i.e. it is irrational

Recall ,pie is defined as the ratio of the circumference

(Say c) of a circle to it's diameter (say d) that is pie = c ÷d . This seems to contradict the fact that pie is irrational .

How will you resolve this contradiction

Approximate fractions include (in order of increasing accuracy) 22/7, 333/106, 355/113, 52163/16604, 103993/33102, and 245850922/78256779
If we divide anyone of these we get, the quotient (3.14....) is a non-terminating non-recurring no. i.e. it is irrational