Math, asked by kamleshkaur3021, 2 months ago

find difference. root3-root 2​

Answers

Answered by Sanumarzi21
0

CommondifferenceingivenA.P(d)

=

3

Step-by-step explanation:

Given \: A.P : \sqrt{3},\sqrt{12},\sqrt{27},\sqrt{48},..GivenA.P:

3

,

12

,

27

,

48

,..

______________________

\begin{gathered}i)\sqrt{12}\\ =\sqrt{(2\times 2)\times 3} \\= 2\sqrt{3}\end{gathered}

i)

12

=

(2×2)×3

=2

3

\begin{gathered}ii)\sqrt{27}\\=\sqrt{(3\times 3)\times 3}\\=3\sqrt{3}\end{gathered}

ii)

27

=

(3×3)×3

=3

3

\begin{gathered}iii)\sqrt{48}\\=\sqrt{(4\times4)\times 4}\end{gathered}

iii)

48

=

(4×4)×4

________________________

\sqrt{3},2\sqrt{3},3\sqrt{3},4\sqrt{3},...

3

,2

3

,3

3

,4

3

,...

\begin{gathered} Common \: difference \:(d) \\= a_{2}-a_{1}\\=2\sqrt{3}-\sqrt{3}\\=\sqrt{3}\end{gathered}

Commondifference(d)

=a

2

−a

1

=2

3

3

=

3

Therefore,

\begin{gathered} Common\: difference \: in \: given \: A.P \:(d) \\= \sqrt{3}\end{gathered}

CommondifferenceingivenA.P(d)

=

3

Answered by Anonymous
2

Answer:

0.317

Step-by-step explanation:

hope it help you buddy

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