Please read the problem and answer the questions The following questions are related to the final answer. a.) What is the best basis to start the calculation? i. 100 kg ii. 60 sec iii. 5 kg iv. 1 hr b.) Which of the following equations refer to the balance on the tie or key component? i. 0.05 F = 0.11 P ii. 0.95 F = 0.89 P iii. 0.05 F + W = 0.11 P iv. 0.95 F + W = 0.89 P c.) At what rate must water be added to the dried tobacco? i. 145.45 kg/h ii. 106.74 kg/h iii. 45.45 kg/h iv. 6.74 kg/h d.) For balances on systems containing (2) components, the total number of equations that can be generated is i. 1 ii. 2 iii. 3 iv. 4 e.) For balances on systems containing 2 components, the total number of the independent equations that can be generated is
Please read the problem and answer the questions
The following questions are related to the final answer.
a.) What is the best basis to start the calculation?
i. 100 kg
ii. 60 sec
iii. 5 kg
iv. 1 hr
b.) Which of the following equations refer to the balance on the tie or key component?
i. 0.05 F = 0.11 P
ii. 0.95 F = 0.89 P
iii. 0.05 F + W = 0.11 P
iv. 0.95 F + W = 0.89 P
c.) At what rate must water be added to the dried tobacco?
i. 145.45 kg/h
ii. 106.74 kg/h
iii. 45.45 kg/h
iv. 6.74 kg/h
d.) For balances on systems containing (2) components, the total number of equations that can be generated is
i. 1
ii. 2
iii. 3
iv. 4
e.) For balances on systems containing 2 components, the total number of the independent equations that can be generated is
![Dried tobacco is fed to a mixer at a rate of 100 kg/hr with a water content of 5% wt. For
tobacco to pass the export standard, the water content must reach up to 11% wt which can be
accomplished by spraying fine droplets of water.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0070af69-a529-48a2-a6a8-ff495dce1162%2Fd9ecdc84-1726-45cb-a514-a7f04ae367b0%2Fzpluds_processed.png&w=3840&q=75)
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d.) For balances on systems containing (2) components, the total number of equations that can be generated is
i. 1
ii. 2
iii. 3
iv. 4
e.) For balances on systems containing 2 components, the total number of the independent equations that can be generated is
i. 1
ii. 2
iii. 3
iv. 4
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