Answer:
12 is the constant
8 is the coefficient of the 2nd term
There are 4 terms
The terms are: 5m, 8n, 2p, and 12
Answer: Multiply both sides by 2.
Step-by-step explanation:
g divided by 2 is equal to 4 .
We could represent that with the equation :
To solve for g in this case multiply both sides by 2.
2 cancels out on the left side so we will be left with g. On the right side will be left with 8 after multiplying.
g = 8
Explanation :
What you would do is you take the area of the rectangle and subtract the area of the triangle
The area of a rectangle is Length * Width
Answer:
Price Discrimination OR Law of Demand; according to the complete question.
Step-by-step explanation:
24% of the students in the first group answered yes.
73% of the students in the second group answered yes.
More students in the second group were willing to pay $75 for the pair of jeans BECAUSE they were told that the normal price was much higher.
From this information, I guess that the first group was told (by the jeans vendor probably) that the $75 was higher than the normal price of the jeans. This will be the reason why a lesser percentage of students in Group A are willing to purchase the pair of jeans.
This is an example of PRICE DISCRIMINATION effect on decision making. Price discrimination is used in product marketing.
The same pair of jeans in Situation A cost higher than the normal price while in Situation B it cost lower than the normal price. Even though the figure given is static at $75 in both cases, the data that follows in the question tells it as 2 different prices; one favourable to the buyers and another not so favourable to the buyers.
The LAW OF DEMAND also applies here. The higher the price, the lesser the quantity demanded (by a group of students) and the lower the price, the higher the quantity demanded.
Answer:
Step-by-step explanation:
Sometimes. If the decimal never repeats itself and never ends, like pi, it is irrational. But if the decimal is .5 or .333333333333333... it either terminates (ends) or repeats itself forever, making it rational.
