Aspire's Library

A Place for Latest Exam wise Questions, Videos, Previous Year Papers,
Study Stuff for MCA Examinations - NIMCET

Previous Year Question (PYQs)



If $x$ is a real, then minimum value of $x^2-8x+17$ is:





Solution

Given

$f(x)=x^2-8x+17$

Complete the square:

$x^2-8x+17=(x^2-8x+16)+1$

$=(x-4)^2+1$

Since $(x-4)^2 \ge 0$

Minimum value occurs when $(x-4)^2=0$

So minimum value = $1$


Online Test Series,
Information About Examination,
Syllabus, Notification
and More.

Click Here to
View More


Online Test Series,
Information About Examination,
Syllabus, Notification
and More.

Click Here to
View More

Ask Your Question or Put Your Review.

loading...