Write the denominator of rational number `257/5000` in the form `2^mxx5^n`, where m,n are non-negative integers. Then, write its decimalexpansion without actual division.

Write the denominator of the rational number (257)/(5000) in the form 2^(m)xx5^(n), where m,n and non-negative integers.Hence,write its decimal expansion without actual division.

Write the denominator of the rational number ( 771)/( 3000) in the form 2 ^(p) 5 ^(q) , where p and q are non - negative integers

Assertion : 29/9261 will have a non-terminating repeating decimal expansion. Reason : Let a = p/q be a rational number such that p and q are co-prime and the prime factorisation of q is of the form 2^(n)xx5^(m) where n and m are non-negative integers (whole numbers). Then a has a decimal expansion, which is non-terminating repeating.

In zero a rational number? Can you write it in the form (p)/(q), where p and q are integers and q!=0?

Is zero a rational number? Can you write it in the form (p)/(q) ,where p and q are integers and q!=0

Is 5.25 a rational number ? Can you write it in the form p/q , where p and q are integers and q ne 0 ?

Write down the decimal expansions of the following rational numbers by writing their denominators in the form 2^(m)xx5^(n)xx5^(n) ,where m,n are non-negative integers.(14588)/(625) (ii) (129)/(2^(2)xx5^(7))

Write down the decimal expansions of the following rational numbers by writing their denominators in the form 2^(m)xx5^(n)xx5^(n) ,where m,n are non-negative integers.(3)/(8) (ii) (13)/(125) (iii) (7)/(80)

If (241)/(4000)=(241)/(2^mxx5^n) then find the value of m + n, where m and n are non-negative integers.