Divide ₹ 1,290 into A,B and C such that A is 2/5 of B and B :C =4:3
Answers
Answered by
37
take b:c=4x :3x
since a=2/5 of b,then a=2/5×4x
a=8x/5
according to question,a+b+c=1290
then,8x/5+4x+3x=1290
43x/5=1290
x=(1290×5)/43
x=150
Now,substitute x in a,b,c
a=8x/5
a=240
b=4x
b=600
c=3x
c=450
See,it's done!
since a=2/5 of b,then a=2/5×4x
a=8x/5
according to question,a+b+c=1290
then,8x/5+4x+3x=1290
43x/5=1290
x=(1290×5)/43
x=150
Now,substitute x in a,b,c
a=8x/5
a=240
b=4x
b=600
c=3x
c=450
See,it's done!
AbhishekNegi:
thnkx
Answered by
17
The answer is given below.:
Given that,
A = (2/5) B
=> A/B = 2/5
=> A : B = 2 : 5
=> A : B = 8 : 20 .....(i)
and
B : C = 4 : 3
=> B : C = 20 : 15 .....(ii)
Now, combining (i) and (ii), we get
A : B : C = 8 : 20 : 15
So, fractions for A, B and C are 8/43, 20/43 and 15/43 respectively.
Given money
= ₹ 1290
So, A will get
= ₹ (1290 × 8/43)
= ₹ 240,
B will get
= ₹ (1290 × 20/43)
= ₹ 600
and
C will get
= ₹ (1290 × 15/43)
= ₹ 450.
Thank you for your question.
Given that,
A = (2/5) B
=> A/B = 2/5
=> A : B = 2 : 5
=> A : B = 8 : 20 .....(i)
and
B : C = 4 : 3
=> B : C = 20 : 15 .....(ii)
Now, combining (i) and (ii), we get
A : B : C = 8 : 20 : 15
So, fractions for A, B and C are 8/43, 20/43 and 15/43 respectively.
Given money
= ₹ 1290
So, A will get
= ₹ (1290 × 8/43)
= ₹ 240,
B will get
= ₹ (1290 × 20/43)
= ₹ 600
and
C will get
= ₹ (1290 × 15/43)
= ₹ 450.
Thank you for your question.
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