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

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

Where a, b, c are constant coefficients of and constant respectively.

And, a ≠ 0 is an must to satisfy condition because when a = 0, the term 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.

Step-by-step explanation:

Given:

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"

to find the perimeter of the rectangle this is the expression:

x-9+x-9+3x-4+3x-4=138

if we simplify it:

8x-26=138

remember, 138 is what it all adds up to

the length is 11.5cm

the width is 57.5cm

the area is 661.25cm^2

the answers might not be correct use at own risk