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lianna [129]
3 years ago
5

Scientist have genetically altered a common virus so that it can Destroy the most lethal type of brain tumor without harming the

healthy tissue nearby this technology is used for all expect
Chemistry
1 answer:
sergey [27]3 years ago
3 0

Answer:

The correct answer is - discovering or diagnosing the disease.

Explanation:

According to the question, this technology includes genetically modifying a common virus in order to destroy or kill the deadly brain tumor without affecting normal cells around the tumor, this technique is genetic engineering.

This technique can help in treating or curing the disease by killing the tumor cells and make them non-lethal. It can also prevent the tumor cells to grow and make them controlled. There is nothing mention related to diagnosing the disease in the question and it is not possible to find this tumor with help of such a technique.

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We can use the ideal gas equation to determine the temperature with the given conditions of mass of the gas, volume, and pressure. The equation is expressed
PV=nRT where n is the number of moles equal to mass / molar mass of gas. Substituting the given conditions with R = 0.0521 L atm/mol K we can find the temperature
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Which reaction is exothermic? CH4 + 2O2 Right arrow. CO2 + 2H2O + 891 kJ NH4NO3 + H2O + 25 kJ Right arrow. NH4+(aq) + NO3-(aq) 2
Troyanec [42]

Answer:

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Explanation:

becoz 891kj heat energy is given out

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6 0
3 years ago
A stream of hot wat at 85 deg C at a rate of 1 kg/s is needed for the pasteurizing unit in a milk bottling plant. Such a stream
charle [14.2K]

Answer:

the flow rate for steam from the boiler plant = 0.099kg/s

the flow rate from the city water = 0.901 kg/s

the rate of entropy production in the mixing tank = 0.2044 kJ/k

Explanation:

In a well-insulated mixing tank where:

Q_{cv} = 0  & W_{cv}=0

The mass flow rates can be calculated using the formula:

Q_cv+m_1h_1+m_2h_2=m_3h_3+W_{cv      ------ equation (1)

so;

0+m_1h_1+m_2h_2=m_3h_3+0               ------- equation (2)

Given that:

From the steam in the boiler plant;

The temperature (T₁) = 200°C

Pressure (P₁) = 10 bar

The following data from compressed water and super-heated steam tables were also obtained at: T₁ = 200°C

h₁ = 2828.27 kJ/kg

s₁ = 6.95 kJ/kg K

m₁ (flow rate for steam in the boiler plant) = ????

Also, for city water

The temperature (T₂) = 20°C

Pressure (P₂) = 1 bar

Data obtained from compressed water and super-heated steam tables are as follows:

h₂ = 84.01 kJ/kg

s₂ = 0.2965 kJ/kg K

m₂ (flow rate for city water) = ???

For  stream of hot wat at 85 deg C

Temperature (T₃) = 85°C

h₃(h_f) = 355.95 kJ/kg

s₃(s_f) = 1.1344 kJ/kg K

m₃ = 1 kg/s

so since:

m₁ + m₂ = m₃       (since m₃  = 1)

m₂ = 1 -  m₁

From equation (2);

0+m_1h_1+m_2h_2=m_3h_3+0    

= m_1(2828.27)+(1-m_1)(84.01)=1(355.95)

= 2828.27m_1+(84.01-84.01m_1)=(355.95)

= 2828.27m_1-84.01m_1=355.95-84.01

= m_1(2828.27-84.01)=355.95-84.01

m_1 =  \frac{355.95-84.01}{2828.27-84.01}

m_1 =  \frac{271.94}{2744.26}m_1 =  0.099 kg/s

∴ the flow rate for steam from the boiler plant = 0.099kg/s

since; m₂ = 1 -  m₁

m₂ = 1 -  0.099 kg/s

m₂ = 0.901 kg/s

∴ the flow rate from the city water = 0.901 kg/s

b)

rate of entropy production in the mixing tank can be determined using the formula:

ΔS_{production} = m_3}s_3-(m_1s_1+m_2s_2)

ΔS_{production} = (1)(1.1344)-(0.099)(6.6955)-0.901(0.2965)

ΔS_{production} = 1.1344-0.6628545-0.2671465

ΔS_{production} = 1.1344 - 0.930001

ΔS_{production} = 0.204399

ΔS_{production} ≅ 0.2044 kJ/k

∴ the rate of entropy production in the mixing tank = 0.2044 kJ/k

6 0
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How much of a 0.250 M sucrose solution must be used to prepare 400.0 mL of a 0.0310 M solution? mL
kolezko [41]

Answer:

49.6 mL

Explanation:

is the answer, I just did it :)

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3 years ago
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