ramu said that √3 can write in the form of p/q as √3/1. so it is a rational number. Do you agree with him. give reasons
Answers
Answered by
14
p/q ,
p and q are integers
but root3 is not
i dont agree with that guy
p and q are integers
but root3 is not
i dont agree with that guy
Answered by
12
hey
-------
it an irrational number not a. rational no because
yes it can be written in the form of p/q where q is not equal to 0 and either p or q lie under square root or cube root where p and q are not perfect square or perfect cube
Its not a rational because
a rational no is in the form of p / q where q not equal to 0 , and p and q are integers such form.of number is called a rational number , here p and q are not integers , p is under the square root!!
hope helped
-------------------
-------
it an irrational number not a. rational no because
yes it can be written in the form of p/q where q is not equal to 0 and either p or q lie under square root or cube root where p and q are not perfect square or perfect cube
Its not a rational because
a rational no is in the form of p / q where q not equal to 0 , and p and q are integers such form.of number is called a rational number , here p and q are not integers , p is under the square root!!
hope helped
-------------------
Similar questions
Computer Science,
7 months ago
Computer Science,
7 months ago
Science,
1 year ago
Hindi,
1 year ago
History,
1 year ago
Biology,
1 year ago