CA Foundation Exam > CA Foundation Questions > A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 5...
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A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?
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A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ...
Given information:
- B:A = 3:4
- B:C = 7:9
- C:D = 2:3
- D is 50% more than E
Step 1: Finding the value of B, C, D, and E
To solve the problem, we need to find the values of B, C, D, and E. Let's assume the common ratio between B and C is x.
From the given information,
B:C = 7:9
This can be written as B/C = 7/9
Cross multiplying, we get B = (7/9)C
Similarly,
C:D = 2:3
This can be written as C/D = 2/3
Cross multiplying, we get C = (2/3)D
Given that D is 50% more than E, we can write it as D = E + (50/100)E
Simplifying, we get D = E + 0.5E = 1.5E
Substituting the values of C and D in terms of E,
(2/3)D = C
(2/3)(1.5E) = C
C = (1/3)(3E) = E
Substituting the values of B and C in terms of E,
B = (7/9)C
B = (7/9)E
Step 2: Finding the ratio between A and E
We know that A:B = 4:3. Let's write it in terms of E.
A:B = 4:3
Cross multiplying, we get A = (4/3)B
Substituting the value of B,
A = (4/3)(7/9)E
Simplifying, we get A = (28/27)E
Therefore, the ratio between A and E is 28:27.
Answer: (b) 28:27
- B:A = 3:4
- B:C = 7:9
- C:D = 2:3
- D is 50% more than E
Step 1: Finding the value of B, C, D, and E
To solve the problem, we need to find the values of B, C, D, and E. Let's assume the common ratio between B and C is x.
From the given information,
B:C = 7:9
This can be written as B/C = 7/9
Cross multiplying, we get B = (7/9)C
Similarly,
C:D = 2:3
This can be written as C/D = 2/3
Cross multiplying, we get C = (2/3)D
Given that D is 50% more than E, we can write it as D = E + (50/100)E
Simplifying, we get D = E + 0.5E = 1.5E
Substituting the values of C and D in terms of E,
(2/3)D = C
(2/3)(1.5E) = C
C = (1/3)(3E) = E
Substituting the values of B and C in terms of E,
B = (7/9)C
B = (7/9)E
Step 2: Finding the ratio between A and E
We know that A:B = 4:3. Let's write it in terms of E.
A:B = 4:3
Cross multiplying, we get A = (4/3)B
Substituting the value of B,
A = (4/3)(7/9)E
Simplifying, we get A = (28/27)E
Therefore, the ratio between A and E is 28:27.
Answer: (b) 28:27
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A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5??
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A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? for CA Foundation 2024 is part of CA Foundation preparation. The Question and answers have been prepared according to the CA Foundation exam syllabus. Information about A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? covers all topics & solutions for CA Foundation 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5??.
A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? for CA Foundation 2024 is part of CA Foundation preparation. The Question and answers have been prepared according to the CA Foundation exam syllabus. Information about A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? covers all topics & solutions for CA Foundation 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5??.
Solutions for A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? in English & in Hindi are available as part of our courses for CA Foundation.
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A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5??, a detailed solution for A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? has been provided alongside types of A: B = 3:4 and B:C= 7:9, C:D = 2:3 and D is 50% more than E, find the ratio between A and E (a) 2:3 (b) 3:4 (c) 3:5 (d) 4:5?? theory, EduRev gives you an
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