Question

if an equation has a degree of 2 then the equation is quadratic identify the hypothesis of the statement

Answer 1

Answer:

"an equation has a degree of 2"

Step-by-step explanation:

Given:

• If an equation has a degree of 2, then the equation is quadratic.

In this sentence, the hypothesis is the supposition which is after the word "if". Therefore, the hypothesis is "an equation has a degree of 2".

In addition, the conclusion is after the word "then". Therefore, the conclusion is "the equation is quadratic"

Answer 2

ANSWER:  

An equation has a degree of 2 then the equation is quadratic.

SOLUTION:

Given, an equation has a degree of 2.

We have to find whether an equation which has degree 2 becomes quadratic equation or not.

When we see in detail about quadratic, it is a Latin originated word, describes something pertaining to squares.  

We know that, general form a quadratic equation is $a x^{2}+b x+c=0$

Where a, b, c are constant coefficients of $x^{2}, x$ and constant respectively.

And, a ≠ 0 is an must to satisfy condition because when a = 0, the term $x^{2}$ becomes zero.

Which means quadratic equation is any equation having degree 2.  

Hence, an equation has a degree of 2 then the equation is quadratic equation.