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0.09+0.81+1.44\sqrt{0.09} + \sqrt{0.81} + \sqrt{1.44} എത്ര?

A2.4

B2.1

C2.7

D3

Answer:

A. 2.4

Read Explanation:

0.09+0.81+1.44\sqrt{0.09} + \sqrt{0.81} + \sqrt{1.44} എന്നതിന്റെ വില 2.4 ആണ്.


  • 0.09=0.09×100100\sqrt{0.09} =\sqrt{\frac{0.09\times100}{100}}

    =9100=\sqrt{\frac{9}{100}}

    =9100=\frac{\sqrt{9}}{\sqrt{100}}

    =310=0.3=\frac{3}{10}= 0.3

  • 0.81=0.81×100100\sqrt{0.81} =\sqrt{\frac{0.81\times100}{100}}

    =81100= \sqrt{\frac{81}{100}}

    =81100=\frac{\sqrt{81}}{\sqrt{100}}

    =910=\frac{9}{10}

    =0.9=0.9

  • 1.44=1.44×100100\sqrt{1.44} = \sqrt{\frac{1.44\times100}{100}}

    =144100=\sqrt{\frac{144}{100}}

    =144100=\frac{\sqrt{144}}{\sqrt{100}}

    =1210=\frac{12}{10}

    =1.2=1.2

ഇവയെല്ലാം തമ്മിൽ കൂട്ടുമ്പോൾ:
0.3+0.9+1.2=2.40.3 + 0.9 + 1.2 = \mathbf{2.4}


Related Questions:

The value of (a+1b)r(a−1b)s÷(b+1a)r(b−1a)s\left(a + \frac{1}{b}\right)^r \left(a - \frac{1}{b}\right)^s \div \left(b + \frac{1}{a}\right)^r \left(b - \frac{1}{a}\right)^s is:

$$ൻ്റെ വില എത്ര ?



√1.4641 എത്ര?
ഒറ്റയാനെ കണ്ടെത്തുക/തിരഞ്ഞെടുക്കുക - 9,27, 81, 246, 729, 2187

1+4+21+16=\sqrt{1+{\sqrt{4+\sqrt{{21}+{\sqrt{16}}}}}}=