Understanding Martin's Flower Bouquets

The video tutorial explains how to calculate the price of Martin's flower bouquets, which consist of 3 violets and 4 tulips. It demonstrates how to form expressions for the cost of one bouquet and then extends this to calculate the cost of three bouquets. The tutorial also covers simplifying expressions and identifying equivalent expressions, providing a step-by-step approach to understanding the mathematical concepts involved.

What components make up Martin's flower bouquets?

• 3 violets and 4 tulips

• 4 violets and 3 tulips

• 5 violets and 2 tulips

• 2 violets and 5 tulips

If the price of a violet is V and a tulip is T, what is the expression for the cost of one bouquet?

• 2V + 5T

• 4V + 3T

• 5V + 2T

• 3V + 4T

What is the cost of 4 tulips if the price of one tulip is T?

• 2T

• 5T

• 3T

• 4T

What is the cost of 3 violets if the price of one violet is V?

• 5V

• 3V

• 4V

• 2V

Which expression is equivalent to the cost of one bouquet?

• 2V + 4T + V

• 3T + 4V

• 3V + 2T

• 4V + 3T

How do you calculate the price of three bouquets?

• 4 times (3V + 4T)

• 3 times (3V + 4T)

• 2 times (3V + 4T)

• 3 times (4T + 3V)

What is the simplified expression for the price of three bouquets?

• 12V + 9T

• 9V + 12T

• 9T + 12V

• 12T + 9V

Which of the following is not an equivalent expression for the price of one bouquet?

• 3V + 4T

• 2V + 4T + V

• 3T + 4V

• 4T + 3V

Which expression represents the price of 2 violets and 4 tulips plus another violet?

• 4V + 3T

• 3T + 4V

• 2V + 4T

• 3V + 4T

What is the final expression for the price of one bouquet after simplification?

• 4V + 3T

• 5V + 2T

• 3V + 4T

• 2V + 5T