Drag each expression to the box that describes the expression.

Mathematics

2 answers:

den301095 [7]3 years ago

7 0

Step-by-step explanation:

Quotient of Two Differences

From the given expressions,

$\frac{4-9}{6-1}$ is the expression which is basically the quotient of two differences.

$4-9$ is the first difference
$6-1$ is the second difference
As the quotient is basically the ratio of two items or expressions. So, $\frac{4-9}{6-1}$ is basically the quotient of two differences.

Difference of Two Products

From the given expressions,

$(4)(5)-(2)(8)$ is the difference of two products.

$(4)(5)$ is the first product - a product of 4 and 5

$(2)(8)$ is the second product - a product of 2 and 8

Therefore, the difference of two products would be represented as $(4)(5)-(2)(8)$ .

Similarly,

$5(2)(7)-(3)(8)$ is the difference of two products.

$2(5)(7)$ is the first product - a product of 2, 5 and 7

$(3)(8)$ is the second product - a product of 3 and 8

Therefore, the difference of two products would be represented as $5(2)(7)-(3)(8)$ .

Product of two quotients

From the given expressions,

$\frac{3-2}{5-8}.\frac{1-7}{9-4}$ is the product of two quotients

$\frac{3-2}{5-8}$ is the first quotient - a quotient of $3-2$ and $5-8$ .

$\frac{1-7}{9-4}$ is the second quotient - a quotient of $1-7$ and $9-4$

Therefore, $\frac{3-2}{5-8}.\frac{1-7}{9-4}$ is the product of two quotients.

None of These

From the given expression,

(11 ÷ 5) $(\frac{1-4}{6-12})$ and $\frac{9}{2}$ ÷ $\frac{14}{7}$ are the remaining expressions that will come under 'None of These' as they do not lie under other categories like Quotient of Two Differences, Difference of Two Products, or Product of two quotients.