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2022年4月1日金曜日

 

Solutions [Fractions by Dr. Uyama] [Fractions 899th Question] Arithmetic and Math Genius Problem [2022 January 21] Fraction

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This is a problem of the popular "Uyama Sensei-style Fractions Calculation".

[Fraction of Professor Uyama]

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Friday, 01/21/2022

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Uyama-sensei's Fractions, Question 899.

[Fractions Problem (Question 3 of 2022)

Today is January 21, 2022.

Do the following fractional calculations... ♪

 

1102033/2224222242 - 1/1100011 = ?

  

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Uyama-sensei's Fractions, 899th Question of the Total] Solution

[Fractions Problem (Question 3 of 2022)

Answer] [1/2022].

(Numerator = 1 → 1 digit)

(Denominator = 2022 -> 4 digits)

(Solution)

1102033/2224222242 - 1/1100011

= 1102033/(1100011 x 2022) - 2022/(1100011 x 2022)

= 1100011/(1100011 x 2022)

= 1/2022

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Â

We created another interesting number fraction today... ♪

Numerator is [1 -> 1 digit].

The denominator is [2022 = this year's year → 4 digits].

It's a star.

We created another interesting fraction problem for "2022" today.

â

Of course, the answer is an irreducible fraction.

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(*^^^)No [Reference].

(2224222242 [10 digits] = 2 x 3 x 11 x 11 x 337 x 9091 = 2022 x 1100011)

(1100011 [7 digits] = 11 x 11 x 9091)

(1102033 [7 digits] = 167 x 6599)

(2022 [4 digits] = 2 x 3 x 337)

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[Reference]

Uyama-sensei's Fractions] 899th question in total

[2013] 40 questions

[2014] 135 questions

[2015] 143 questions

[2016] 131 questions

[2017] 128 questions

[2018] 108 questions

[2019] 105 questions

[2020] 52 questions

[2021] 54 questions

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[2022]

Friday, 01/07/2021 [1/2022

Friday, 01/14/2021 [1/2022

Friday, 2021/01/21 [1/2022] ← Today (o^-')b

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