[" 0) "(13)/(3125)],[" (iv) "(15)/(1600)],[" (vin) "(129)/(2^((12)/(3))57^(7))," (vin) "(6)/(15)]

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:(i) (13)/(3125) (ii) (17)/8 (iii) (64)/(455) (iv) (15)/1600 (v) (29)/(343) (vi) (23)/(2^35^2) (vii) (129)/(2^25^77^5) (viii) (6)/(15) (ix) (35)/(50) (x) (77)/(210)

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:(i) (13)/(3125) (ii) (17)/8 (iii) (64)/(455) (iv) (15)/1600 (v) (29)/(343) (vi) (23)/(2^35^2) (vii) (129)/(2^25^77^5) (viii) (6)/(15) (ix) (35)/(50) (x) (77)/(210)

Without actually performing the long division, state whether the following rational numbers will have a terminating decimal expansion or a non-terminating repeating decimal al expansion : (1)13/3125 (2)17/8 (3) 64/455 (4)15/1600 (5) 29/343 (6) (23)/(2^(3)5^(2)) (7) (129)/(2^(2)5^(7)7^(5)) (8) 6/15 (9) 35/50 (10) 77/210

1.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: (i) (13)/(3125) , (ii) 17/8 (iii) 64/455 (iv) 15/1600 (v) 29/343 (vi) 23/(2^3*5^2) (vii) 129/(2^2*5^7*7^5) (viii) 6/15 (ix) 35/50 (x) 77/210

Solve: (12)/(15)-7/(15)

Add each pair of rational numbers, given below, and show that their addition (sum) is also a rational number : (i) (7)/(15) "and" (3)/(5) (ii) (2)/(7) "and" 2 (iii) (3)/(8) "and" (-5)/(12) (iv) (7)/(-15) "and" (2)/(-3) (v) (5)/(-13) "and" (11)/(26)

If int(3sin x+2cos x)/(3cos x+2sin x)dx=ax+b ln|2sin x+3cos x|+C, then (a)a=-(12)/(13),b=(15)/(39) (b) a=-(7)/(13),b(6)/(13) (c) a=(12)/(13),b=(15)/(39)(d)a=-(7)/(13),b=-(6)/(13)

Simplify: ((3)/(11)x(5)/(6))-((9)/(12)x(4)/(3))+((5)/(13)x(6)/(15))