A bag contains 50 ps, 25 ps and 10 ps coins in the ratio 5: 9: 4, amounting to rs. 206. find the number of coins of each type.
Answers
Answer:
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Step-by-step explanation:
A bag contains 50 P, 25 P and 10 P coins in the ratio 5: 9: 4, amounting to Rs. 206. Find the number of coins of each type respectively.
A bag contains 50 P, 25 P and 10 P coins in the ratio 5: 9: 4, amounting to Rs. 206. Find the number of coins of each type respectively.A) 360, 160, 200
A bag contains 50 P, 25 P and 10 P coins in the ratio 5: 9: 4, amounting to Rs. 206. Find the number of coins of each type respectively.A) 360, 160, 200B) 160, 360, 200
A bag contains 50 P, 25 P and 10 P coins in the ratio 5: 9: 4, amounting to Rs. 206. Find the number of coins of each type respectively.A) 360, 160, 200B) 160, 360, 200C) 200, 360,160 √
D) 200,160,300
D) 200,160,300Answer: C) 200, 360,160
Explanation :
let ratio be x.
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectively
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206=> (.50)(5x) + (.25)(9x) + (.10)(4x) = 206
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206=> (.50)(5x) + (.25)(9x) + (.10)(4x) = 206we get x = 40
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206=> (.50)(5x) + (.25)(9x) + (.10)(4x) = 206we get x = 40=> No. of 50p coins = 200
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206=> (.50)(5x) + (.25)(9x) + (.10)(4x) = 206we get x = 40=> No. of 50p coins = 200=> No. of 25p coins = 360
let ratio be x.Hence no. of coins be 5x ,9x , 4x respectivelyNow given total amount = Rs.206=> (.50)(5x) + (.25)(9x) + (.10)(4x) = 206we get x = 40=> No. of 50p coins = 200=> No. of 25p coins = 360=> No. of 10p coins = 160
SO ANSWER IS 200 , 360 , 160 .....
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