If a and b are intergers such that a+b<1000 and A/B=0.625.what is the greatest possible value of b?! B2 N3 d% | z! }
答案是608,我怎么算都是615.求助高人啊. , U- r' G3 t& q+ Z/ t1 Q; s% {6 a \) H3 \; u v
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How amy positive intergers less than 1000 are mutiples of 5 and are equal to 3 times an even interger?
1.If a and b are intergers such that a+b<1000 and A/B=0.625.what is the greatest possible value of b? k4 [- y5 f/ t- W
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1.625x<1000 3 O! w2 Z/ k* X$ j1 H3 D; }7 Mx<615.358! a2 p- b, a6 h, p" M
, j% {9 o7 G+ u" b/ f+ }* o0.625 = 5/8 ) x; ]# j' l+ b8 A e9 S F* G- y% U1 `9 G
x= multiple of 8+ Y" Y' t, A3 u8 f# S0 [9 O
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count down 615 to find the nearest multiple of 8, then we got 608 1 z U) C+ }1 b1 @0 [. M) \6 n+ m3 X' N
8 k6 o% b/ d" }2.How amy positive intergers less than 1000 are mutiples of 5 and are equal to 3 times an even interger? 3 J' U5 y( W8 t. H. z9 W/ i: N, T# K I4 f6 Y; a
even no. = 2x! Z8 w2 \, Y" L) z
* ]5 y; V7 Y$ e% a! O& A3*(2x)=6x * m# e( N: ]; q) D- u8 `& y# O1 m7 d4 @6 [
nos are multiple of 6 and 5 which is 30. H- I! i0 K' n( ?( M1 M1 d