List questions from number-systems

Published on 25 Mar 2026 - 16:02

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Can a decimal that is infinitely repeating in one base be nonrepeating in another?

Published on 25 Feb 2024 - 1:09

50

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Using Fake Numerals to Make Real Decimal Numbers

Published on 03 Mar 2024 - 17:50

78

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every number $n\in \mathbb{Z} $ can be represented as sum of different powers of $2$

Published on 22 Jan 2015 - 20:24

83

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For the following number, state the base represented as t?

Published on 27 Jan 2015 - 6:57

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Convert the following decimal number into 32-bit IEEE floating-point form.

Published on 28 Jan 2015 - 1:08

87

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How would you convert the following 32-bit IEEE floating-point to decimal form?

Published on 26 Mar 2026 - 12:40

466

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How can I add the following 32-bit IEEE floating-point numbers?

Published on 26 Mar 2026 - 12:35

84

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Representing number $X$ in base $r$

Published on 29 Jan 2015 - 4:38

825

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Showing that every positive integer can be represented in this form

Published on 29 Jan 2015 - 21:19

738

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How can we represent $10$ in a decimal system?

Published on 31 Jan 2015 - 18:33

863

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How many 0's are in the end of this expansion?

Published on 01 Feb 2015 - 9:24

125

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Representation of irrationals as $\sum_{n\ge 2}\frac{x_n}{n!}$

Published on 07 Feb 2015 - 18:48

696

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Last digit of $3^{459}$.

Published on 14 Feb 2015 - 2:35

126

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Digit-period in the representation of powers of $9$ on base $10$

Published on 17 Feb 2015 - 17:09

List Question

What is this field in $\mathbb{R}^4$ that contains both the real and complex numbers called?

Can a decimal that is infinitely repeating in one base be nonrepeating in another?

Using Fake Numerals to Make Real Decimal Numbers

every number $n\in \mathbb{Z} $ can be represented as sum of different powers of $2$

For the following number, state the base represented as t?

Convert the following decimal number into 32-bit IEEE floating-point form.

How would you convert the following 32-bit IEEE floating-point to decimal form?

How can I add the following 32-bit IEEE floating-point numbers?

Representing number $X$ in base $r$

Showing that every positive integer can be represented in this form

How can we represent $10$ in a decimal system?

How many 0's are in the end of this expansion?

Representation of irrationals as $\sum_{n\ge 2}\frac{x_n}{n!}$

Last digit of $3^{459}$.

Digit-period in the representation of powers of $9$ on base $10$

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