The only statement that is true of Specialty Products is; D: Brand names and quality of service are often very important.
<h3>How to Identify Specialty Products?</h3>
Specialty products are defined as products with unique characteristics or special brand identification. The consumers of these specialty products are willing to go the extra mile to purchase them and as such they typically high priced products and buyers do not use much time to compare against other products.
Looking at the given options, the only one that is true of specialty products is Option D.
The missing options are;
a. Customers do not actively seek specialty products.
b. Products are usually unknown to potential buyers.
c. Products are available at multiple locations due to global distribution.
d. Brand names and quality of service are often very important.
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Answer:
x²-6x +6
Explanation:
in general (x-root1) (x-root2) will give you the equation
for our case, the equation is given by
(x-3+√3)(x-3-√3), distribute
x²-3x-x√3 -3x+9+3√3+x√3-3√3-√9, group like terms and substitute √9 by 3
x²+(-3 -√3 -3 +√3)x +(9 +3√3 -3√3 -3), combine like terms
x²-6x +6
This is false you are still not allowed to because it is cosed
<h3>Answer:</h3>
Markup on cost: 24%
Selling price: $39.70
<h3>Explanation:</h3>
A percent is a ratio with a base of 100. The word "percent" literally means "per 100", or "divided by 100". The symbol (%) is a shorthand symbol for /100 (divided by 100).
So, any percent is a ratio exressed using 100 as the denominator. An easy way to find it is to perform the division (find the ratio as a decimal), then multiply by 100%.
You want markup as a percentage of cost, so ...
... markup/cost × 100% = 7.80/31.90 × 100% ≈ 0.244514 × 100%
... ≈ 24.45% ≈ 24% . . . . (rounded)
_____
Of course, the selling price is the total of the cost price and the markup:
... selling price = cost price + markup
... = $31.90 + 7.80 = $39.70
Answer:
1.6 cups
Explanation:
Let's make a proportion using the following set up.
cups of sugar/batches=cups of sugar/batches
We know that 0.4 cups of sugar are needed for 1 batch of cookies. We don't know how many cups of sugar are needed for 4 batches. Therefore, we can say that x cups of sugar are needed for 4 batches.
0.4 cups of sugar/1 batch=x cups of sugar/4 batches
0.4/1=x/4
We want to find out what x (cups of sugar for 4 batches) is. In order to do this, we have to get x by itself. Perform the opposite of what is being done to the equation. Keep in mind, everything done to one side, has to be done to the other.
x is being divided by 4. The opposite of division is multiplication. Multiply both sides of the equation by 4.
4*(0.4/1)=(x/4)*4
4*(0.4/1)=x
4*0.4=x
1.6=x
Add appropriate units. IN this case, the units are cups.
x=1.6 cups
4 batches of cookies will require 1.6 cups of sugar.
