Math, asked by nrathour769, 8 months ago

(2n+7)<(n+3)^2
A.P.
it's important .....m​

Answers

Answered by rajsingh24
2

Answer:

hey mate your answer is...

Step-by-step explanation:

(2n+7)<(n+3)^2

=2n+7<n^2+6n+9

=2n+7-n^2-6n-9<0

=-4n-2-n^2<0

=n^2-4n-2=0

n=-2+√2

n=-2-2√2.

hope it's helps.....

Answered by konrad509
1

(2n+7)&lt;(n+3)^2\\2n+7&lt;n^2+6n+9\\n^2+4n+2&gt;0\\n^2+4n+4-2&gt;0\\(n+2)^2&gt;2\\n+2&gt;\sqrt2 \vee n+2&lt;-\sqrt2\\n&gt;-2+\sqrt2 \vee n&lt;-2-\sqrt2\\n\in(-\infty,-2-\sqrt2)\cup(-2+\sqrt2,\infty)

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