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Six-elevenths of a number is equal to 22% of second number. Second number is equal to the one-fourth of third number. The value of the third number is 2400. What is the 45% of the first number?
- a)108.9
- b)111.7
- c)117.6
- d)None of these
Correct answer is option 'A'. Can you explain this answer?
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Six-elevenths of a number is equal to 22% of second number. Second num...
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Given information:
- Six-elevenths of a number = 22% of second number
- Second number = one-fourth of third number
- Third number = 2400
To find:
- 45% of the first number
Solution:
Let's first find the value of the second number:
- Second number = one-fourth of third number
- Second number = (1/4) x 2400
- Second number = 600
Now we can use the first equation to find the value of the first number:
- Six-elevenths of a number = 22% of second number
- (6/11) x First number = 22% x 600
- (6/11) x First number = 132
- First number = (11/6) x 132
- First number = 242
Finally, we can find 45% of the first number:
- 45% of First number = 0.45 x 242
- 45% of First number = 108.9
Therefore, the answer is option A, 108.9.
- Six-elevenths of a number = 22% of second number
- Second number = one-fourth of third number
- Third number = 2400
To find:
- 45% of the first number
Solution:
Let's first find the value of the second number:
- Second number = one-fourth of third number
- Second number = (1/4) x 2400
- Second number = 600
Now we can use the first equation to find the value of the first number:
- Six-elevenths of a number = 22% of second number
- (6/11) x First number = 22% x 600
- (6/11) x First number = 132
- First number = (11/6) x 132
- First number = 242
Finally, we can find 45% of the first number:
- 45% of First number = 0.45 x 242
- 45% of First number = 108.9
Therefore, the answer is option A, 108.9.
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Six-elevenths of a number is equal to 22% of second number. Second number is equal to the one-fourth of third number. The value of the third number is 2400. What is the 45% of the first number?a)108.9b)111.7c)117.6d)None of theseCorrect answer is option 'A'. Can you explain this answer?
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