Question

Consider the following equations: Qd = 31 - 3P and Qs = 6 + 2P, where Qd = quantity demanded and Qs = quantity supplied, P = price
Demand Schedule
Price Quantity demanded
$250 1500
$200 2100
$150 2700

Answer 1

Answer:

In △ABC AB=AC

⇒∠B=∠C (Angles opposite to equal sides are equal)

Now using angle sum property

∠A+∠B+∠C=180

∘

⇒80

∘

+∠C+∠C=180

∘

⇒2∠C=180

∘

−80

∘

⇒∠C=

2

100

∘

=50

∘

now ∠C+∠x=180

∘

(Angles made on straight line (AC) are supplementary)

⇒50

∘

+∠x=180

∘

⇒∠x=180

∘

−50

∘

=130

∘

@ARSH

insta@_arsh_deep_29

in right angle triangle ABC AB is equal to X by 2 x is equal to X + 2 and ac is equal to X + 3 then what is the value of x find

domain

and

range 1- lx-2l

Since | | operation is defined for all real numbers, domain D consists of all real numbers x, x∈R.

Since | | operation yields number greater of equal to zero, the range of -|x-2| is (-∞;0]. (Pay attention to the minus sign in front of |x-2| ).

with regards @ARSH

\frac{y-y_1}{x-x_1} = \frac{y_2-y_1}{x_2-x_1} Since | | operation is defined for all real numbers, domain D consists of all real numbers x, x∈R.

Since | | operation yields number greater of equal to zero, the range of -|x-2| is (-∞;0]. (Pay attention to the minus sign in front of |x-2| ).Since | | operation is defined for all real numbers, domain D consists of all real numbers x, x∈R.

Since | | operation yields number greater of equal to zero, the range of -|x-2| is (-∞;0]. (Pay attention to the minus sign in front of |x-2| ).

Answer 2

Answer:

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