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sveticcg [70]
3 years ago
13

Suppose 20.0 g pieces of gold and iron, both initially at 100oC, are added to different containers of water, both initially at 2

5oC. What combination leads to the highest final temperature?
Business
1 answer:
Sauron [17]3 years ago
5 0

Answer:

  • The final temperature in the container with Gold is 27.49 ⁰C
  • The final temperature in the container with Iron is  33.01  ⁰C

Therefore, the highest final temperature is obtained in the container with Iron.

Explanation:

Q = mcΔT

Where;

Q is the quantity of heat gained or lost

m is the mass of the metals or water

c is the specific heat capacity

ΔT is the change in temperature, T₂ - T₁

T₂  is the final temperature and T₁ is the initial temperature

Heat lost by metals at 100°C is equal to heat gained by water at 25°C

-Q_{metal} = Q_{water}

-Q_{Au} = Q_{H_2O} \\-Q_{Fe}  = Q_{H_2O}

Specific heat capacity of water = 4.18 J/g°C

Specific heat capacity of gold = 0.129 J/g°C

Specific heat capacity of iron  = 0.45 J/g°C

⇒For Gold

-20*0.129*(T₂ - 100) = 18*4.18 (T₂ - 25)

-2.58T₂ +258 = 75.24T₂  - 1881

77.82T₂  = 2139

T₂  = 2139/77.82

T₂ = 27.49 ⁰C

⇒For Iron

-20*0.450*(T₂ - 100) = 18*4.18 (T₂  - 25)

-9T₂  +900 = 75.24T₂ - 1881

84.24T₂ = 2781

T₂  = 2781/84.24

T₂ = 33.01  ⁰C

Therefore, the highest final temperature is obtained in the container with Iron.

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Doyle Company issued $360,000 of 10-year, 8 percent bonds on January 1, Year 2. The bonds were issued at face value. Interest is
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The balance of the equation at end of year 2 is$388,800

The balance of the equation at end of year 3 is   $417,600

Explanation:

                           Assets                        =Liabilities          +shareholders' equity

                    Land +cash                           Bonds payable     retained earnings

1/1/year 2                   $360,000                  =$360,000

1/1/year 2 $360,000 ($360,000)                

31/12/year2                $53,500                         =                                     $53,500

31/12/year2              ($28,800)                      =                                      ($28,800)                          

Balance                              $388,800          =                                       $388,800

Opening balance                $388,800=                                              $388,800

31/12/year3                            $53,500=                                               $53,500

31/12/year3                           ($28,800)=                                              ($28,800)                                

Balance                               $ 417,600                                                $417,600

                                             

The interest on bond=$360,000*8%=$28,800

3 0
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