I have a total of Rs.300 in coins of dominations Re.1,Rs.2 and Rs.5. The number of Rs.2 coins. The total number of coins is 160. How many coins of dominations are with me.
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Answered by
0
about....: Let the present age of Ravi = m year
Age of Ravi after 15 years = m + 15 year
According to question, age of Ravi will be four times of his present age.
i.e. Age of Ravi after 15 year = 4 x present age of Ravi
⇒ m + 15 = 4 x m
⇒ m + 15 = 4 m
After transposing m to RHS, we get
15 = 4m – 3
⇒ 15 = 3m
After dividing both sides by 3, we get

Thus, Ravi’s present age = 5 year Answer
Age of Ravi after 15 years = m + 15 year
According to question, age of Ravi will be four times of his present age.
i.e. Age of Ravi after 15 year = 4 x present age of Ravi
⇒ m + 15 = 4 x m
⇒ m + 15 = 4 m
After transposing m to RHS, we get
15 = 4m – 3
⇒ 15 = 3m
After dividing both sides by 3, we get

Thus, Ravi’s present age = 5 year Answer
Answered by
4
let the no. of rs 5 coins be x
& the no. of rs 1 coin be y
& no. of rs 2 coins be 3 x
a.q.t total no. of coins = 160
x + 3x+y = 160
4x + y = 160 eq. 1
again a.q.t total rs = 300
5x + 2(3x) + 1y = 300
11x + y = 300 eq. 2
by elimination method
on subtracting both the equations
4x + y = 160
-11x -y = -300
=-7x =-140
x =20
on putting the the value of x in eq 2
4(20) + y =160
80 + y = 160
y =80
now,
no of rs 2 coins = 3(20)= 60
no. of rs 5 coins = 20
no. of rs 1 coins=80
hey mate...
here's your answer...
& the no. of rs 1 coin be y
& no. of rs 2 coins be 3 x
a.q.t total no. of coins = 160
x + 3x+y = 160
4x + y = 160 eq. 1
again a.q.t total rs = 300
5x + 2(3x) + 1y = 300
11x + y = 300 eq. 2
by elimination method
on subtracting both the equations
4x + y = 160
-11x -y = -300
=-7x =-140
x =20
on putting the the value of x in eq 2
4(20) + y =160
80 + y = 160
y =80
now,
no of rs 2 coins = 3(20)= 60
no. of rs 5 coins = 20
no. of rs 1 coins=80
hey mate...
here's your answer...
vyomgupta:
hii
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