A bag of color tiles contains 2 red, 1 blue, 1 green, and 4 yellow. Sean reaches in and draws one
tile without replacing it. He then draws a second tile and a third tile without replacing them. Which
of the following combinations is a possible draw?
F:red,blue,blue G:red,green,green H:yellow,blue,green J:blue,blue,green

Answer:

H

Step-by-step explanation:

Since there is 4 yellows, 1 green, and 1 blue, there is no way you could draw 2 blues or 2 greens. Therefore, F, G, and J are immediately eliminated. The only answer left is H, and it makes sense. H is the answer.

Answer:

H: yellow, blue, green

Step-by-step explanation:

F: red, blue, blue = cannot be true as there is 1 blue tile in bag and it cannot be drawn twice without replacing first draw.

G: red, green, green = cannot be true because 1 original green tile in bag cannot be drawn twice

J: blue,blue, green = cannot be true for same reason; 1 original blue tile cannot be drawn twice without replacement.

PLEASE HELP FOR ENVIROMENTAL SCIENCE!!!

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A bag contains five ​batteries, all of which are the same size and are equally likely to be selected. Each battery is a different brand. If you select four batteries at​ random, use the counting principle to determine how many points will be in the sample space if the batteries are selected.
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g: initial value of 40 increasing at a rate of 8%

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D. The graph with the X-coordinate marks 0, 10, 20, and 30; Y-coordinate marks 0, 50, 100, 150, and 200. There is function curve f with initial value starts from (0, 200) and goes on increasing. It passes through the point (2, 225). There is function curve g with initial value starts from (0, 40) and goes on decreasing. It passes through the point (5, 175).

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3. For all n>2, 1n2−5<1n2, and the series ∑1n2 converges, so by the Comparison Test, the series ∑1n2−5 converges.
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6. For all n>1, n2−n3<1n2, and the series ∑1n2 converges, so by the Comparison Test, the series ∑n2−n3

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