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Ket [755]
3 years ago
12

If 3.5 moles of nitrogen monoxide (NO) react with 6.0 moles of oxygen gas (O2), how many moles of the product can be formed and

how many moles of the excess reactant will be left over when the reaction is complete? Show all of your work. unbalanced equation: NO + O2 “yields”/ NO2
Chemistry
1 answer:
jasenka [17]3 years ago
5 0

Answer: -

4.25 mol of O₂ left as excess.

3.5 mol of NO₂ formed.

Explanation: -

Number of moles of NO taken = 3.5

Number of moles of O₂ taken = 6.0

The balanced chemical equation for this reaction is

2 NO+ O₂ → 2 NO₂

From the equation we can see that

2 mol of NO react with 1 mol of O₂

3.5 mol of NO react with \frac{1 mol O2}{2 mol NO} x 3.5 mol NO

= 1.75 mol O₂

So Oxygen O₂ is in excess and NO is the limiting reagent.

Moles of O₂ left over = 6 - 1.75 =4.25 mol of O₂

From the balanced chemical equation we see

2 mol of NO gives 2 mol of NO₂

3.5 mol of NO gives\frac2 mol NO2}{2 mol NO} x 3.5 mol NO

= 3.5 mol of NO₂

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Olin [163]

Answer:

1. Alkali metals (group 1)

2. halogens (Group 17)

3. noble gasses (group 18)

Explanation:

1. alkali metals only have one valence electron meaning that they really want to lose that one valence electron to get a full octet.

2. halogens have 7 valence electrons meaning that they just need to gain 1 to get a full octet.

3. Nobel gasses already have a full octet meaning that they don't want to react. (atoms only react to get a full octet)

I hope this helps.  Let me know if anything is unclear.

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3 years ago
How do I calculate this slope?
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4 years ago
Considered this question: what is the mass of solute in 200.0 L of a 1.556-M solution of KBR?
IgorC [24]

Hey there!:

a )

number of moles of solute :

moles of solute = molarity  x volume ( L )

moles of solute = 1.556 x 200.0

moles of solute = 311.2 moles of  KBr

____________________________________________

b) Molar mass of KBr : 119.002 g/mol

1 mole KBr ----------------- 119.002 g

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4 0
3 years ago
The wall of an industrial furnace is constructed from 0.15-m-thick, fireclay brick having a thermal conductivity of LZ W/m.K. Me
aliya0001 [1]

Answer:

The rate of heat loss through the wall is 1700 watts.

Explanation:

The complete statement of the problem is:

<em>The wall of an industrial furnace is constructed from 0.15-m-thick, fireclay brick having a thermal conductivity of 1.7 W/m·K. Measurements made during steady state operation reveal temperatures of 1400 and 1150 K at the inner and outer sur- faces, respectively. What is the rate of heat loss through a wall that is 0.5 m by 1.2 m on a side?</em>

Given that wall of the industrial furnace is under steady conditions of heat transfer and whose configuration is a flat element, we use the equation of conductive heat transfer rate (\dot Q), measured in watts:

\dot Q = \frac{k\cdot w\cdot h}{l}\cdot (T_{i}-T_{o})

Where:

k - Thermal conductivity, measured in watts per meter-Kelvin.

w - Width of the wall, measured in meters.

h - Height of the wall, measured in meters.

l - Thickness of the wall, measured in meters.

T_{i} - Inner surface temperature, measured in Kelvin.

T_{o} - Outer surface temperature, measured in Kelvin.

If we know that k = 1.7 \,\frac{W}{m\cdot K}, w = 1.2\,m, h = 0.5\,m, l = 0.15\,m, T_{i} = 1400\,K and T_{o} = 1150\,K, the steady state heat transfer is:

\dot Q = \left[\frac{\left(1.7\,\frac{W}{m\cdot K} \right)\cdot (1.2\,m)\cdot (0.5\,m)}{0.15\,m} \right]\cdot (1400\,K-1150\,K)

\dot Q = 1700\,W

The rate of heat loss through the wall is 1700 watts.

3 0
3 years ago
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