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Answer:
f₁ = 28, f₂ = 32, f₃ = 24.
Step-by-step explanation:
Continuation to attachment:
Given Equations are:
⇒ f₁ + f₂ + f₃ = 84 ---- (i)
⇒ 3f₁ + 5f₂ + 7f₃ = 412 ---- (ii)
⇒ 3f₂ = 4f₃
f₃ = (3f₂)/4 ---- (iii)
On solving (1) * 3 & (ii), we get
3f₁ + 3f₂ + 3f₃ = 252
3f₁ + 5f₂ + 7f₃ = 412
--------------------------
-2f₂ - 4f₃ = -160
2f₂ + 4f₃ = 160.
f₂ + 2f₃ = 80. ---- (iv)
Substitute (iii) in (iv), we get
=> f₂ + 2(3f₂)/4 = 80
=> 5f₂ = 160
=> f₂ = 32
Now,
f₂ + 2f₃ = 80
32 + 2f₃ = 80
2f₃ = 48
f₃ = 24
Substitute f₂ and f₃ in (i), we get
=> f₁ + 32 + 24 = 84
=> f₁ + 56 = 84
=> f₁ = 28.
Therefore, the values are:
f₁ = 28
f₂ = 32
f₃ = 24.
Hope it helps!
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