Three pirates named Ahab, Sparrow, and Davy play a game. The pirates have a total of 210 coins, and each pirate has a different number of coins. At the end of the game, Ahab has won 5 coins and Davy has won 7 coins. Now, the ratio of coins belonging to Ahab, Sparrow, and Davy is 4:5:6, respectively. How many coins did Sparrow have at the beginning of the game?

Answers

Answer 1

Answer:

Sparrow has 92 coins, in the starting.

What is ratio?

Ratio basically compares quantities, that means it shows the value of one quantity with respect to the other quantity.

If a and b are two values, their ratio will be a:b,

Given that,

Total number of coins in game = 210.

And the ratio of coins belongs to Ahab, Sparrow and Davy = 4 : 5 : 6

Let the multiplying factor in ration is x

The number of coins to Ahab = 4x

Number of coins belongs to Sparrow = 5x

And number of coins belong to Davy = 6x

Since, total number of coins = 210

4x + 5x + 6x = 210

15x = 210

x = 16

Number of coins that Sparrow has = 5 x = 5 (16) = 80

At the end Ahab and Davy wins 5 and 7 coins respectively

So at the starting coins that Sparrow has = 80 + 7 + 5 = 92

The required coins that Sparrow has at the beginning is 92.

To learn more about Ratio on :

brainly.com/question/13419413

#SPJ2

Answer 2

Answer:

Step-by-step explanation:

at the end of game, sparrow has $(5)/(4+5+6) * 210=70$ coins. since he loss 5+7=12 coins, then at the beginning he has 70+12=82 coins

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Answers

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When you should use a closed dot?

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