Three types of coffee beans, A, B and C, are blended in the ratio 3:5:7 to make a bag of coffee powder.
0 Given that the bag contains 45 kg of coffee powder, find the mass of each type of coffee beans in the
mixture.
A costs $7 per kg, B costs $10 per kg and C costs $13 per kg, find the cost per kg of the mixture.
Answers
Answered by
23
Let the beans be as follows 3x,5x,7x
ATQ 3x+5x+7x=45
15x=45
x=3
So weight of A=3*3=9 kg
Weight off B=5*3=15
Weight of C=7*3=21
Cost of A=7*9=63
Cost of B=15*10=150
Cost of C=21*13=273
Total =486/45=10.8
namaishali93:
thanks but your second part is wrong
Answered by
3
Answer:
(a)45 (b)12
Step-by-step explanation:
(a)
some toys= x, books=36,Total=36+x
x=5/9*(36+x)
9x=180+5x /9
9x-5x=180
4x=180
x=45 toys.
(b) books:toys=12:11
toys given away=y ,Total of books and toys=36+45-y
total ratio=23
36=12/23*(36+45-y)
36*23=12(81-y)
828=972-12y
12y=972-828
12y=144
y=12,
12 toys were given away.
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