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- Quadratic Eqn Quiz 4
- Quadratic Eqn Quiz 3
- Quadratic Eqn Quiz 2
- Quadratic Eqn Quiz 1

Important for :

1

E

⇒ 5x

⇒ 5x (x + 3) – 4(x + 3) = 0

⇒ (5x – 4) (x + 3) = 0

⇒ x = | 4 | , – 3 |

5 |

⇒ 4y

⇒ 4y(y – 4) + 3 (y – 4) = 0

⇒ (4y + 3) (y – 4) = 0

⇒ y = – | 3 | , 4 |

4 |

While comparing the root values of x and y, we find that one root value of y lies between the root values of x.

Therefore, relationship between x and y can't be determined.

Hence, option E is correct.

2

D

⇒ 3x

⇒ 3x

⇒ 3x (x + 3) + 10 (x + 3) = 0

⇒ (3x + 10)(x + 3) = 0

⇒ x = – | 10 | , – 3 |

3 |

⇒ 3y

⇒ 3y(y – 8) + 4(y – 8) = 0

⇒ (3y + 4) (y – 8) = 0

⇒ y = – | 4 | , 8 |

3 |

While comparing the root values x and y, we find that root values x is less than y's.

Therefore, x < y

Hence, option D is correct.

Therefore, x < y

Hence, option D is correct.

3

E

⇒ x

⇒ x (x – √7) – 3√7 (x – √7) = 0

⇒ (x – √7)(x – 3√7) = 0

⇒ x = √7, 3√7

⇒ 2y

Taking 2 as a common term, we get

⇒ y

⇒ y

⇒ y( y + √5) – 5√5 (y + √5) = 0

⇒ (y + √5) (y – 5√5) = 0

⇒ y = – √5, 5√5

While comparing the root values of x and y, we find that root values of y lies between the x's root values.

Therefore, relationship between x and y can't be determined.

Hence, option E is correct.

4

5

A

⇒ x

⇒ x(x – 10√2) – 3√2 (x – 10√2) = 0

⇒ (x – 3√2) (x – 10√2) = 0

x = 3√2, 10√2

⇒ y

⇒ y(y

⇒ (y – √5)(y + 4√5) = 0

⇒ y = – 4√5,√5

While comparing the root values of x and y, we find that the x's root values are greater than y's.

Hence, option A is correct.

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Folks, here is a another quiz of Quadratic Equation, so we are going to discuss different kind of Quadratic Equation questions which are frequently asked in SBI clerk pre 2020 Pre Exam, So Quadratic Equation have a lot of chance to appear in Sbi clerk pre 2020.

First of all we discuss different kind of Quadratic Equation for Sbi clerk pre 2020 like New pattern based Quadratic Equation Question and Answer that are now being asked in the exams are high level and it can be based on root based quadratic equation and general Quadratic Equation, find out the root values and then compare them and last but not the least Shri Dharcharya Rule based Quadratic Equation, Quadratic Equation is one of the most favorite topics of Sbi clerk pre 2020 Pre 2020. Questions on Quadratic Equations are asked in Quantitative Aptitude section. Generally, two quadratic equations in two different variables are given.

We have to solve both of the Quadratic equations to get to know the relation between both the variables.

Suppose we have two variables ‘x’ and ‘y’. The relationship between the variables can be any one of the following:

x > y

x < y

x = y or relation can’t be established between x & y

x ≥ y

x ≤ y

Meaning of different symbols, Before getting deep into the quadratic equations, lets try to understand the meaning of the basic operations used in finding the relationship between the variables –

(1) ‘>’ symbol: This symbol indicates that variable on the left side is definitely greater than the variable on the right side of the symbol.

(2) ‘<’ symbol: This symbol indicates that variable on the left is definitely smaller than the variable on the right side of the symbol.

For example: x<y means x is definitely smaller than y.

(3) ‘=’ symbol: This symbol indicates that variable on the left side is equal to the variable on the right side of the symbol.

(4) ‘≥’ symbol: This symbol indicates that variable on the left side is either greater than or equal to the variable on the right side of the symbol.

(5) ‘≤’ symbol: This symbol indicates that variable on the left side is either smaller than or equal to the variable on the right side of the symbol.

For example: x≤y means x is either smaller than y or equal to y.

General form of a Quadratic Equation

ax

Quadratic equation means that it will definitely have the maximum clerk pre 2020wer of the variable as ‘2’ which means we will always see ax

Or we can say that b can be 0, c can be 0 but a will never be 0.

While solving quadratic equation, you will always get 2 values of the equation. These 2 values are called roots of the equation. The roots of the equation always satisfy the equation. So in case of doubt, we can check the solution by putting the values back into the equation. If the equation turns out to be zero then our roots are correct.

Here are different kind of example of Quadratic Equation , so that we will get a very clear concept of the basic formation of a quadratic equation to get prepared for Sbi clerk pre 2020 Pre.

Here is the link to practice a proper quiz for quadratic equation for bank clerk pre exams like, Sbi clerk Pre 2020, SBI Clerk pre and NIACL Assistant Pre

Here is the link to Download PDF for Practice New Pattern Based Quadratic Equation for Sbi clerk pre 2020

Here is link for sbi clerk pre 2020 mock test

I hope these Quadratic equations will help you in upcoming Sbi clerk pre 2020 exams, if you want to practice a Mock Test for Sbi clerk pre 2020 Based on SBI clerk pre 2020 link is below:

Testzone Provides Best test series for Sbi clerk pre 2020 and other Bank clerk pre 2020 Exams, you will practice here all different kind of difficult level mock test with brilliant analytics. You will get 1 test of Previous year paper and other test of Parallel exam’s memory based test rest are with Difficult, Moderate and Easy Pattern based Test for all Bank and SSC Exams it Covers RBI Assistant Pre 2020, Sbi clerk pre 2020, SBI clerk pre 2020, RBI Grade B, SSC CGL, SSC 10 plus 2, LIC, NIACL Assistant and NIACL Mains.