This is the whole problem : Paul bought 9 total shirts for a total of $72. Tee shirts cost $10 and long sleeve shirts cost $7. How many of each type of shirt did he buy?
The corresponding sides of the model and the actual bridge are in proportion because the two solids are similar.
The scale factor from the model to the actual bridge is 5/25 = 6/30 = 8/40 = 1/5.
Answer: 1/5
Answer:
Step-by-step explanation:
This is the complete question
(Alejandro would like to start a new business. his friends have suggested he go into merchandising. but he's confused about what exactly
merchandising is. which sentence provides alejandro with the most accurate description of merchandising?
a.
merchandising is selling your skills, expertise, knowledge, and experience for money
b.
merchandising is selling a product bought at a wholesale price at a higher retail price
c.
merchandising is selling a product that you have created directly to your target customer.
d. merchandising is selling marketing ideas and advertising campaigns to other companies.
e. merchandising is selling a customized service to cater to a customer's needs and wants).
The most accurate description of what merchandising is option B, because it entails the selling of a product, bought at a whole sale price at a higher retail price through different approach such as offering promos or discounts, bargaining and even giving the customer first hand information about the product they are about to buy. Merchandising involves convincing the customer to buy a product in your shop while making profit from it.
| \
| \
| 16 \
| \
|______\
12
Envision this as a right triangle, with one leg of 12 miles, and the other 16 miles. Solve using the Pythagorean Theorem a²+b²=c²:
12²+16²=c²
400 = c²
20=c...they live at least 20 miles from each other.
Solving an equation means finding the value of x which will make the equation true.
We need to undo whatever is done to x to get it by itself.
Conclusion:
Since we end up with an equation which is not TRUE, there is NO solution for this equation. If we graph both the equations, they will end up as a parallel lines which will never meet.
