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The club has 37 members, 20 of whom are women and 17 of whom are men. The club needs to form a 4 person party-planning committee. How many committees are possible if the committee must have at least 1 man?The error is in the fact that this contains a lot of repetitions/duplicates. If you choose man A as the first man, and then another man B lands up as part of the committee through the 3 out of 36 choice, it is being treated as a separate case from B landing up as part of 1 out of 17 and A landing up as 3 out of 36.FYI, 17* 36C3 gives you= 1,21,380while the total no. of combinations 37C4 (without any restrictions) gives you= 66,045.The correct method would be to find out the total no. of cases and subtract those cases where there are 0 men, since the question asks for at least 1 man.
When filling out form I-864 for a Fiance(e) Visa, what is the difference between doing (1) co-sponsorship and (2) including a house member in co-payment of the minimum financial requirement (i.e., attaching the form I-864a to I-864)?You don't do I-864 for a fiance visa. You do an I-134.
An art teacher had 2/3 gallon of paint to pour into containers. If he poured 1/8 gallon of paint into each container until he ran out of paint, how many containers had paint in them, including the one that was partially filled?Seven2/3 = .66... original partial gallon1/8 = .125 other containersSo start pouring5 of those 1/8s will give me .625, which isn’t quite there, so would need part of a 6th container for the little that’s left between .625 and .66..., (which is about 0.041666... gal., or (5.33 oz.))Pour:1) .1252) .253) .3254) .55) .625 ... not quite there6) .66 - .625 = .035 to go in last container, or about 5 ounces.so that’s 6 containers having paint poured into them,PRESUMING ALL of the paint gets poured, then6 containers “had paint in them.”But in real life, paint sticks to the original container, and even scraping it out, there would still be SOME left in it.So if it were a ‘container’ as well, then7 containers “had paint in them”Q: “An art teacher had 2/3 gallon of paint to pour into containers. If he poured 1/8 gallon of paint into each container until he ran out of paint, how many containers had paint in them, including the one that was partially filled?”