The number of chocolates in the three packets P, Q and R are in the ra

1.	The number of chocolates in the three packets P, Q and R are in the ratio of 2 : 3 : 4. The total number of chocolates in the three packets is 270. Packet R sells 20 chocolates to packet P and 10 chocolates to packet Q. After this sale, what is the ratio of chocolates in packets P : Q : R?answer me quick, please!!!!!!!!!!!!
Answer» SOLUTION : GIVEN The number of chocolates in three packets P, Q & R are in the ratio 2 : 3 : 4 The total number of chocolates in the three packets is 270 Packet R sells 20 chocolates to packet P Packet R sells 10 chocolates to packet Q. TO *DETERMINE* After this sale, what is the ratio of chocolates in packets P : Q : R CALCULATION Since the number of chocolates in the three packets P, Q and R are in the ratio of 2 : 3 : 4 Let the number of chocolates in the three packets P, Q and R are 2x, 3x and 4x RESPECTIVELY So $\sf{}2x + 3x + 4x = 270$ $\implies \sf{}9x = 270$ $\implies \sf{}x =30$ So The number of chocolates in the P = 60 The number of chocolates in the Q = 90 The number of chocolates in the R = 120 Now Packet R sells 20 chocolates to packet P and Packet R sells 10 chocolates to packet Q So after this sale The number of chocolates in the P $= 60 + 20$ $= 80$ The number of chocolates in the Q $= 90 + 10$ $= 100$ The number of chocolates in the R $= 120 - 20 - 10$ $= 90$ Hence After this sale, what is the ratio of chocolates in packets P, Q, R is $= 80 : 100 : 90$ $= 8 : 10 : 9$ *FINAL* *ANSWER* After this sale, what is the ratio of chocolates in packets P, Q, R is 8 : 10 : 9 *━━━━━━━━━━━━━━━━* *LEARN MORE FROM BRAINLY* X,Y,Z,W are 4:3:2:1 .Z ACQUIRE 1/5 from X. Y acquire 1/5 from X and W EQUALLY . Find new ratio and sacrifice ratio brainly.in/question/21221028