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经济学问题有偿求助!20$/小时?
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经济学问题有偿求助!20$/小时?# Economics - 经济
t*p
1
给老板转了一封秘书给我的信,他给我回了这么一句话,不知道什么意思?
他来接着处理这个事?
他知道这个事?
。。。
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v*i
2
I came across a question in my research: Market demand D(p)=a*p^(-b), where
a is constant, b is price elasticity (constant), p is the price (decision
variable).To maximize profit L=(p-c)*D(p), we know the optimal p=bc/(b-1).
Substituting p=bc/(b-1) into L, we have the (maximal L) as function of b and
c. My big question: how does (maximal L) change with regard to b and c?
Here (maximal) L means the profit after substituting the optimal price.
My results are: if c>=1, a larger b leads to higher (m
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v*s
3
Means I am in control of this or I will follow closely on this.
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s*a
4
Envelop theorem
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m*t
5
V good.

【在 v***s 的大作中提到】
: Means I am in control of this or I will follow closely on this.
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g*h
6
If p=bc/(b-1), do not you want to assume b>1 to make sure p is postive?
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s*d
7
意思是“我在上面”。

【在 t****p 的大作中提到】
: 给老板转了一封秘书给我的信,他给我回了这么一句话,不知道什么意思?
: 他来接着处理这个事?
: 他知道这个事?
: 。。。

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v*i
8

where
and
,
than
Yes, I assume b>1 (that's the only case I consider).

【在 v**i 的大作中提到】
: I came across a question in my research: Market demand D(p)=a*p^(-b), where
: a is constant, b is price elasticity (constant), p is the price (decision
: variable).To maximize profit L=(p-c)*D(p), we know the optimal p=bc/(b-1).
: Substituting p=bc/(b-1) into L, we have the (maximal L) as function of b and
: c. My big question: how does (maximal L) change with regard to b and c?
: Here (maximal) L means the profit after substituting the optimal price.
: My results are: if c>=1, a larger b leads to higher (m

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f*a
9
When you prof replies, it means he/she is aware of this thing and you need
to take no further action. Wait for him/her to follow up.
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U*e
10
I sent you a message.

where
and
,
than

【在 v**i 的大作中提到】
: I came across a question in my research: Market demand D(p)=a*p^(-b), where
: a is constant, b is price elasticity (constant), p is the price (decision
: variable).To maximize profit L=(p-c)*D(p), we know the optimal p=bc/(b-1).
: Substituting p=bc/(b-1) into L, we have the (maximal L) as function of b and
: c. My big question: how does (maximal L) change with regard to b and c?
: Here (maximal) L means the profit after substituting the optimal price.
: My results are: if c>=1, a larger b leads to higher (m

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v*i
11
Thanks a lot. I replied your message :-)
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