Question

How do you write a verbal phase for each algebraic expression \[ab+2\] ?

Answer 1

Hint: We can easily solve the problems of writing verbal expressions of a given algebraic expression by picking up each term of the given algebraic expression and stating them verbally one by one. At first, we can see there are two quantities that are multiplied with each other, so we state them as products of two individual quantities which is $ab$ . With this product $ab$ a number $2$ is added. Hence, we can say that the given algebraic expression is nothing but a product of two quantities exceeded by $2$ .

Complete step by step answer:
The expression that we are given is
\[ab+2\]
To write a verbal phase for each algebraic expression that we are given, we must state each of the terms one by one verbally.
First, we have the term $ab$ which is basically the product of two different quantities where $a$ is a quantity and $b$ is some other quantity.
Thus, $ab$ represents the product of two quantities.
The $+$ sign represents addition or it can be said as excess of.
Hence, $+2$ indicates two more than or in other words $2$ is added to the product $ab$
Therefore, we conclude that in words we can state that the algebraic expression \[ab+2\] can be represented as $2$ more than the product of two numbers, $a$ and $b$ or in other words it is the product of two quantities exceeded by $2$ .

Note: While writing a verbal phrase for algebraic expressions we should choose words that not only sound good but also it accurately defines the exact algebraic expression that is being represented. Also, we must avoid use of any complicated phrase which makes the expression difficult to understand rather than simply defining it.