MATHEMATICS HIGH SCHOOL

Japan sells cars to the United States. Japan considers the cars as Japanese _____. imports
exports

Answers

Answer 1

Answer:

Answer:

Japan considers the cars as Japanese exports.

Step-by-step explanation:

We are given the statement that,

'Japan sells cars to the United States'.

Now, we know,

Imports - Are referred to the goods brought into the country across the national border, from an external source.

Exports - Are referred to the trade of goods where the goods are sold to another country.

Since, according to the statement,

Japan sells the car to the US. This means that the goods are going out of Japanese border.

Thus, Japan considers the cars as Japanese exports.

Answer 2

Answer: export because it is leaving their country

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a Potter uses 3/5 of a pound of clay to make a bowl. how many bowls could the Potter make with 10 pounds of clay?

Answers

Divide 10 pounds by 3/5 to find the number of bowls he can make. $(10)/( (3)/(5) ) = (50)/(3)$ . but since he can't make a partial bowl, we round down, meaning that the potter makes 16 bowls.

Round the mixed number to the nearest whole or half.

11 5/6

Answers

nearest to 12 because it can't be

Answer:

12. Hope this helps!

Step-by-step explanation:

At Pizza Hut they have exponential pizza, which is a 24-inch cheese pizza that costs $17.50. Each topping for the pizza costs $2.35. If Cardona ordered the exponential pizza and was charged $29.25, how many toppings were on his pizza? Write an equation and solve it.

Answers

So you would want to find what would add up to $29.25
So for the toppings ($2.35×5) equals $12.75
Now just add $17.50
SO your equation is:
(2.35×5)+17.50=29.25

Match the terms to their definition. 1. consistent equations the determinant found when column 1 consists of the constants and column 2 consists of the y-coefficients of a linear system 2. equivalent equations the determinant found when column 1 consists of the x-coefficients and column 2 consists of the constants of a linear system 3. inconsistent equations equations having a common solution in a system 4. linear inequality equations having no common solutions in a system 5. substitute replace a quantity with its equal 6. system determinant equations having all common solutions 7. x-determinant an open sentence of the form Ax By C < 0 or Ax By C > 0 8. y-determinant the determinant found when column 1 consists of the x-coefficients and column 2 consists of the y-coefficients of a linear system

Answers

Answer:

1-----3

2-----6

3------4

4------7

5-------5

6-------8

7--------1

8--------2

step-by-step explanation:

consistent equation: equations having a common solution in a system.

Equivalent equation: equations having all common solutions.

Inconsistent equations: equations having no common solutions in a system

Linear inequality: an open sentence of the form Ax+By+C < 0 or Ax+By+C > 0.

substitute: replace a quantity with its equal.

system determinant: the determinant found when column 1 consists of the x-coefficients and column 2 consists of the y-coefficients of a linear system.

x-determinant: the determinant found when column 1 consists of the constants and column 2 consists of the y-coefficients of a linear system.

y-determinant: the determinant found when column 1 consists of the x-coefficients and column 2 consists of the constants of a linear system.

Final answer:

The terms are matched with their respective definitions, providing clarity about equations, linear inequality, substitution, and determinants in the context of a system of linear equations.

Explanation:

Let's go ahead and match these terms to their correct definitions:

Consistent equations are equations having a common solution in a system.
Equivalent equations refer to equations having all common solutions.
Inconsistent equations are equations having no common solutions in a system.
Linear inequality is an open sentence of the form Ax + By < C or Ax + By > C.
To Substitute means to replace a quantity with its equal.
System determinant for this instance, since specific definition is not provided, could be considered as a determinant that serves as a pivotal element in the solution of system of linear equations.
X-determinant is the determinant found when column 1 consists of the x-coefficients and column 2 consists of the constants of a linear system.
Y-determinant is the determinant found when column 1 consists of the x-coefficients and column 2 consists of the y-coefficients of a linear system.