(m)(129)/(2^(2)*5^(2)*7^(5))

Without performing division, state whether the following rational numbers will have a terminating decimal form or a non-terminating, repeating decimal form. (vii) (129)/(2^(2).5^(7).7^(5))

Without actually performing the long division, state whether the following rational numbers will have a terminating decimal expansion or a nonterminating repeating decimal expansion: (129)/(2^(2)5^(7)7^(5))

Without actually performing the long division, state whether the rational number will have a terminating decimal expansion or a non - terminating repeating decimal expansion (129)/(2^(2) 5^(7) 7^(5))

Without performing division, state whether the following rational numbers will have a terminating decimal form or a non-terminating, repeating decimal form. 129/(2^(2).5^(7).7^(5))

Without performing division, state whether the following rational numbers will have a terminating decimal form or a non-terminating, repeating decimal form. 129/(2^(2).5^(7).7^(5))

Without performing division, state whether the following rational numbers will have a terminating decimal form or a non-terminating, repeating decimal form. 129/(2^(2).5^(7).7^(5))

Without actually performing the long division state whether the following rational numbers will have a terminating decimal expansion or a non-terminating repeating decimal expansion 129/(2^(2)5^(7)7^(5))

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))