Math, asked by Anonymous, 9 months ago

2^2^2-[(2^2)^2]^2
Try if u can solve it.
(The question is not wrong) ​

Answers

Answered by Seafairy
43

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Given :

\sf \displaystyle{\Big(\big(2\big)^2\Big)^2 -\Big[ (2^2)^2 \Big ]^2}

Solution :

  • Solve the Inner brackets initialy.
  • Solve the powers one by one 9

\sf \implies  \displaystyle{\Big(\big(2\big)^2\Big)^2 -\Big[ (2^2)^2 \Big ]^2}

\implies \displaystyle {\big(4\big)^2}-\big[(4)^2\big]^2

\sf \implies 16 - \big[16\big]^2

\sf \implies 16 - 256

\sf \implies -240

Required Answer :

The value of {\sf \Big(\big(2\big)^2\Big)^2 -\Big[ (2^2)^2 \Big ]^2 } is \underline {\sf -240}

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\underline {\large{\sf Maths \:Flash :}}

  • 9 is also known as the magic number. This is because if you multiply a number by 9 and add all the digits of the new number together, the sum will always add up to 9. For example: 8 x 9 = 72 or, 7 + 2 = 9
  • Two and five are the only prime numbers in the entire number system which ends with two or five.
  • If the sum of the digits is divisible by three, then the given number will also be divisible by three. This is known as the rule of divisibility of three.

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Answered by shhxdjaln
2

Answer:

refer to the attachment!

Step-by-step explanation:

hope it helps you!!:)

SARANGHAE!

Attachments:
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