A, B, C and D share a property worth ₹ 77500. | vedclass

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(B) Given ratios are $A:B = 3:2$,$B:C = 5:4$,and $C:D = 3:7$.To find the combined ratio $A:B:C:D$,we equate the common terms:$A:B = (3 	imes 5) : (2

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$15000$

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(B) Given ratios are $A:B = 3:2$,$B:C = 5:4$,and $C:D = 3:7$.To find the combined ratio $A:B:C:D$,we equate the common terms:$A:B = (3 	imes 5) : (2 	imes 5) = 15:10$$B:C = (5 	imes 3) : (4 	imes 3) = 15:12$Wait,let's use the standard method: $A:B = 3:2$,$B:C = 5:4$,$C:D = 3:7$.Multiply $A:B$ by $5$ and $B:C$ by $2$ to align $B$: $A:B:C = 15:10:8$.Now,$A:B:C = 15:10:8$ and $C:D = 3:7$.To align $C$,multiply $A:B:C$ by $3$ and $C:D$ by $8$:$A:B:C = 45:30:24$$C:D = 24:56$Thus,$A:B:C:D = 45:30:24:56$.The sum of the ratio parts is $45 + 30 + 24 + 56 = 155$.$B$'s share $= (30 / 155) 	imes 77500 = 30 	imes 500 = ₹ 15000$.

$A, B, C$ and $D$ share a property worth $₹ 77500$. If $A:B = 3:2$,$B:C = 5:4$ and $C:D = 3:7$,find the share of $B$ (in $₹$).

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