Without going through lengthy division, show that the rational number 129/(2^(2)xx5^(7)xx7^(5)) is a terminating decimal...

Has the rational number (441)/(2^(2)xx5^(7)xx7^(2))a terminating or a non-terminating decimal representation?

Has the rational number (441)/(2^(2)5^(7)7^(2)) a terminating or a non-terminatin decimal representation?

The decimal expansion of the rational number 37/(2^(2) xx5) will termination after

Without actually performing the long division. State whether the rational number 84/455 will have terminating decimal expansion on a non-terminating repeating decimal expansion .

Without actually performing the long division, state whether the following rational numbers will have terminating decimal expansion or a non-terminating repeating decimal expansion.(77)/(210) (ii) (129)/(2^(2)xx5^(7)xx7^(17))

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 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 actual division, show that each of the following rational numbers is a terminating decimal. Express each in the decimal form : (i) (17)/(2^(2) xx 5^(3)) (ii) (24)/(625) (iii) (121)/(400) (iv) (19)/(800) (v) (9)/(2^(4) xx 5^(2)) (vi) (11)/(25)

Without actual division, show that each of the following rational numbers is a nonterminating repeating decimal. (i) 11/((2^(3) xx3) (ii) 73/((2^(2) xx 3^(3) xx5)) (iii) 129/((2^(2) xx 5^(3) xx 7^(2)) (iv) 9/35 (v) 77/210 (vi) 32/147 (vii) 29/343 (viii) 64/455

Without actually performing the long division, state whether the rational number will have a terminating decimal expansion or a non - terminating repeating decimal expansion (23)/(2^(3) 5^(2))