Introduction to Quadratic Equations
Introduction to Quadratic Equations: Overview
The topic begins with comparing a few quadratic equations to real life situations. Further, it goes on to explain the standard form of quadratic equations using illustrations and word problems for better understanding.
Important Questions on Introduction to Quadratic Equations
In a two-digit positive number, the unit digit is equal to the square of ten's digit. The difference between the original number and the number formed by interchanging the digits is What is of the original number?

Write a quadratic function whose zeros are , and .

Write a quadratic function whose zeros are , and .

If one zero of the quadratic polynomial is , then the value of is

is a quadratic polynomial if

Which of the following is not a Quadratic equation?

The Quadratic equation, whose roots are and is

If and are the roots of the equation , find the value of .

The sum and product of the zeroes of a quadratic polynomial are and respectively.

If one of the roots of the quadratic equation is , then find the value of .

Which of the following is not a quadratic equation?

The standard form of the quadratic equation is

A dealer sells a toy for and gains as much percent as the cost price of the toy. Find the cost price of the toy in rupees.

Find the value of from the quadratic equation , by comparing it with the standard quadratic equation.

From the following equations, which one is the quadratic equation?

I. \( 35x^4+369x^2+900=0 \)
II. \( 144y^4+337y^2+144=0 \)

Check whether the equation is quadratic?

Check whether the equation is quadratic?

Check whether the equation, is quadratic?

Check, whether the equation is quadratic?
