‘A’ and 'B' began a business with Rs. 3500 and Rs. 2500 respectively. After 4
months ‘C'joined with Rs. 6000. If the difference of share between "C' and 'B'
is Rs. 1977, then find out the total annual income
Answers
Answer:
D) Rs.13,180
Steps explanations -
Ratio of equivalent capitals of A, B and C for 1 month
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8)
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977=> (8/20 - 5/20)x =1977
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977=> (8/20 - 5/20)x =1977 => 3x/20 = 1977
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977=> (8/20 - 5/20)x =1977 => 3x/20 = 1977 => 3x = 1977 x 20
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977=> (8/20 - 5/20)x =1977 => 3x/20 = 1977 => 3x = 1977 x 20 => x=1977 x 20/3
Ratio of equivalent capitals of A, B and C for 1 month = (3500 x 12) : (2500 x 12) :(6000 x 8) = 35 x 12 : 25 : 60 x 8 = 7 : 5 : 8 Sum of the terms of the ratio = 7 + 5 + 8 = 20 According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977=> (8/20 - 5/20)x =1977 => 3x/20 = 1977 => 3x = 1977 x 20 => x=1977 x 20/3= Rs.13180
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Answer:
Step-by-step explanation:
Description for Correct answer:
Ratio of equivalent capitals of A, B and C for 1 month
= (3500 x 12) : (2500 x 12) :
(6000 x 8)
= 35 x 12 : 25 : 60 x 8
= 7 : 5 : 8
Sum of the terms of the ratio = 7 + 5 + 8 = 20
According to the question, If the total annual profit be Rs.x, then difference of shares of C and B = Rs.1977
=> (8/20 - 5/20)x =1977
=> 3x/20 = 1977
=> 3x = 1977 x 20
=> x=1977 x 20/3
= Rs.13180