Question

What is remainder when 10^25-7 is divided by 11?

Answer 1

it answer is 2499.363636

Answer 2

Answer:

The value is infinite 9,090,909,090,908.4.

Step-by-step explanation:

10²⁵=100000000000000000000000000

10²⁵-7=100000000000000000000000000-7

$\frac{ 10²⁵-7}{11}$=9,090,909,090,908.4

• The residual is the integer that remains after dividing one integer by another to create an integer quotient in mathematics (integer division).
• The polynomial that remains after dividing one polynomial by another is known as the "remainder" in algebra of polynomials.

How is the remaining determined?

• First, the last digit of a number is all that remains when a number is split by 10.

• Similar to this, multiply each digit of a number that is being divided by 9 together until only one number is left, which is the remainder (for instance, 1164 becomes 12 and then 3).

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