Book Online Demo

Check Your IQ

Try Test

Courses

Dropper NEET Course Dropper JEE Course Class - 12 NEET Course Class - 12 JEE Course Class - 11 NEET Course Class - 11 JEE Course Class - 10 Foundation NEET Course Class - 10 Foundation JEE Course Class - 10 CBSE Course Class - 9 Foundation NEET Course Class - 9 Foundation JEE Course Class -9 CBSE Course Class - 8 CBSE Course Class - 7 CBSE Course Class - 6 CBSE Course

Offline Centres

Q.

Each of the roots of the equation $x^{3} - 6 x^{2} + 6 x - 5 = 0$ are increased by K so
that the new transformed equation does not contain $x^{2}$ term. Then K =

see full answer

Start JEE / NEET / Foundation preparation at rupees 99/day !!

21% of IItians & 23% of AIIMS delhi doctors are from Sri Chaitanya institute !!

An Intiative by Sri Chaitanya

a

1

b

–2

c

$\frac{1}{2}$

d

$\frac{1}{3}$

answer is D.

(Unlock A.I Detailed Solution for FREE)

Ready to Test Your Skills?

Check your Performance Today with our Free Mock Test used by Toppers!

Take Free Test

Detailed Solution

$\begin{array}{l} G i v e n E q u a t i o n x^{3} - 6 x^{2} + 6 x - 5 = 0 \\ F o r t h e E q u a t i o n a_{0} x^{3} + a_{1} x^{2} + a_{2} x + a_{3} = 0 \\ I f r o o t s i n c r e a s e d b y K t h e n K = \frac{a_{1}}{n a_{0}} \\ \Rightarrow K = \frac{- 6}{3 (1)} = - 2 \end{array}$

Watch 3-min video & get full concept clarity

Related Blogs

Get ₹ 1 crore* worth scholarship for JEE / NEET / Foundation

Result Producing online coaching for JEE/NEET of south India

Largest All India Test Series for JEE/NEET

Best Books for IIT JEE

Best Books for NEET

How to Join IIT after 10th

Get Expert Academic Guidance – Connect with a Counselor Today!

Related Blogs

Get ₹ 1 crore* worth scholarship for JEE / NEET / Foundation

Result Producing online coaching for JEE/NEET of south India

Largest All India Test Series for JEE/NEET

Best Books for IIT JEE

Best Books for NEET

How to Join IIT after 10th

Not sure what to do in the future? Don’t worry! We have a FREE career guidance session just for you!

Each of the roots of the equation x3-6x2+6x-5=0 are increased by K sothat the new transformed equation does not contain x2 term. Then K =