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When Sarah received 10x coins, she then had 5y + 1 times as many coins as he had originally. In terms of x and y, how many coins did Sarah have originally?

is not it simple as, C + 10x = (5y+1)C => C = 2x/y?

Where C is the num of coins Sarah had originally?

Thanks Maulin

Helen Thomas
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Joined: Jan 13, 2004
Posts: 1759

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Now that you laid it out neatly it doesn't look hard, does it ? Thank you.

Question: Does 8x = 16 + 2x? (1) -3x is greater than or equal to -9 (2) 2x is greater than or equal to 6

Which statement, if any or both is necessary to answer the question ?

II. similarly

If 4 students were added to a dance class, would the teacher be able to put her students evenly into a dance team(s) of 8? (1) If 12 students were added, the teacher could put everyone in teams of 8 without any leftovers. (2) The number of students in the class is currently not divisible by 8.

III.

The city council is creating an exploratory group for creating a new park. The city council consists of 20 representatives, 10 Republicans and 10 Democrats. The exploratory group will consist of 3 Republicans and 3 Democrats. How many different combinations are possible of city council members to make up the exploratory group? [ September 15, 2004: Message edited by: Helen Thomas ]

III. The city council is creating an exploratory group for creating a new park. The city council consists of 20 representatives, 10 Republicans and 10 Democrats. The exploratory group will consist of 3 Republicans and 3 Democrats. How many different combinations are possible of city council members to make up the exploratory group? [ September 15, 2004: Message edited by: Helen Thomas ]

3 Rpublicans can be selected in 10C3 ways. 3 Democrats too can be selected in 10C3 ways. Total numbers of combinations: 10C3 * 10C3 = (10*9*8/3*2*1)* (10*9*8/3*2*1) = 14400 Now Mr. X is Republican and Mr Y is Democrat.and Mr X and Y are rivals.There are 6 chairs.How many arrangements are possible such that Mr. X and Mr Y are NEVER sitted adjacent?(X and Y are included in exploratory group ) [ September 16, 2004: Message edited by: Arjun Shastry ]