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Amandeep Kaur
Subject: Economics
, asked on 14/2/22
what is marginal revenue and how it is related to average revenue
Answer
1
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
What are fixed and variable factor?
Answer
1
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
Solve this plx
Answer
1
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
From the data calculate : average fixed cost, average variable cost,marginal cost , output=0,1,2,3,4,5/totol cost=40,100,120,150,190
Answer
2
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
Define price elasticity of supply state any 3 factors which influence elasticity of supply
Answer
1
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
Define perfect competition. What are the characteristics of perfectly competitive market? Market.
Answer
2
Amandeep Kaur
Subject: Economics
, asked on 14/2/22
Diagrammatical explain simple application of tools of demand and supply curve
Answer
1
Amandeep Kaur
Subject: English
, asked on 8/2/22
We enjoyed ____ very much at the theatre
Answer
1
Amandeep Kaur
Subject: Sociology
, asked on 7/2/22
Describe the features of welfare State
Answer
1
Dev
Subject: English
, asked on 7/2/22
Discuss about various types of rainfall.
Answer
2
Kyla
Subject: Applied Mathematics
, asked 1 hour, 11 minutes ago
3 ( 1 + x2 ) y' = 2x??(??^3 ? 1)
Follow the Step by step (Bernaulli DE):
1. Write the equation into the Bernoulli?s form.
2. Identify P, Q, and n.
3. Let v = y1-n
4. Solve for integrating factor ?
?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy
5. Multiply both sides of equation by ?.
Note: The integral of the left side is always equal to v?.
General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??
6. Integrate both sides of equation to get the General Solution.
7. Substitute v = y1-n to have the GS in terms of x and y.
Answer
0
Kyla
Subject: Applied Mathematics
, asked 1 hour, 12 minutes ago
y' = y ( xy^3 - 1 )
Follow the Step by step (Bernaulli DE):
1. Write the equation into the Bernoulli?s form.
2. Identify P, Q, and n.
3. Let v = y1-n
4. Solve for integrating factor ?
?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy
5. Multiply both sides of equation by ?.
Note: The integral of the left side is always equal to v?.
General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??
6. Integrate both sides of equation to get the General Solution.
7. Substitute v = y1-n to have the GS in terms of x and y.
Answer
0
Kyla
Subject: Applied Mathematics
, asked 1 hour, 13 minutes ago
xy' - ( 1 + x ) y = xy^2
Follow the Step by step (Bernaulli DE):
1. Write the equation into the Bernoulli?s form.
2. Identify P, Q, and n.
3. Let v = y1-n
4. Solve for integrating factor ?
?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy
5. Multiply both sides of equation by ?.
Note: The integral of the left side is always equal to v?.
General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??
6. Integrate both sides of equation to get the General Solution.
7. Substitute v = y1-n to have the GS in terms of x and y.
Answer
0
Kyla
Subject: Applied Mathematics
, asked 1 hour, 14 minutes ago
2y dx + x [ x^2ln(y) - 1] dy = 0
Follow the Step by step (Bernaulli DE):
1. Write the equation into the Bernoulli?s form.
2. Identify P, Q, and n.
3. Let v = y1-n
4. Solve for integrating factor ?
?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy
5. Multiply both sides of equation by ?.
Note: The integral of the left side is always equal to v?.
General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??
6. Integrate both sides of equation to get the General Solution.
7. Substitute v = y1-n to have the GS in terms of x and y.
Answer
0
Kyla
Subject: Applied Mathematics
, asked 1 hour, 15 minutes ago
xy dx + (x^2 - 3y) dy =0
Follow the Step by step (Bernaulli DE):
1. Write the equation into the Bernoulli?s form.
2. Identify P, Q, and n.
3. Let v = y1-n
4. Solve for integrating factor ?
?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy
5. Multiply both sides of equation by ?.
Note: The integral of the left side is always equal to v?.
General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??
6. Integrate both sides of equation to get the General Solution.
7. Substitute v = y1-n to have the GS in terms of x and y.
Answer
0
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What are you looking for?

Follow the Step by step (Bernaulli DE):

1. Write the equation into the Bernoulli?s form.

2. Identify P, Q, and n.

3. Let v = y1-n

4. Solve for integrating factor ?

?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy

5. Multiply both sides of equation by ?.

Note: The integral of the left side is always equal to v?.

General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??

6. Integrate both sides of equation to get the General Solution.

7. Substitute v = y1-n to have the GS in terms of x and y.

Follow the Step by step (Bernaulli DE):

1. Write the equation into the Bernoulli?s form.

2. Identify P, Q, and n.

3. Let v = y1-n

4. Solve for integrating factor ?

?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy

5. Multiply both sides of equation by ?.

Note: The integral of the left side is always equal to v?.

General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??

6. Integrate both sides of equation to get the General Solution.

7. Substitute v = y1-n to have the GS in terms of x and y.

Follow the Step by step (Bernaulli DE):

1. Write the equation into the Bernoulli?s form.

2. Identify P, Q, and n.

3. Let v = y1-n

4. Solve for integrating factor ?

?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy

5. Multiply both sides of equation by ?.

Note: The integral of the left side is always equal to v?.

General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??

6. Integrate both sides of equation to get the General Solution.

7. Substitute v = y1-n to have the GS in terms of x and y.

Follow the Step by step (Bernaulli DE):

1. Write the equation into the Bernoulli?s form.

2. Identify P, Q, and n.

3. Let v = y1-n

4. Solve for integrating factor ?

?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy

5. Multiply both sides of equation by ?.

Note: The integral of the left side is always equal to v?.

General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??

6. Integrate both sides of equation to get the General Solution.

7. Substitute v = y1-n to have the GS in terms of x and y.

Follow the Step by step (Bernaulli DE):

1. Write the equation into the Bernoulli?s form.

2. Identify P, Q, and n.

3. Let v = y1-n

4. Solve for integrating factor ?

?? = ??(1-n)?P(x)dx or ??=e(1-n)?P(y)dy

5. Multiply both sides of equation by ?.

Note: The integral of the left side is always equal to v?.

General Solution: ???? = (?? ? ??) ? ??(??) ? ?? ???? +??

6. Integrate both sides of equation to get the General Solution.

7. Substitute v = y1-n to have the GS in terms of x and y.