Current location - Training Enrollment Network - Mathematics courses - Rhythm master uses mathematical formula
Rhythm master uses mathematical formula
The total number of notes of the rhythm master, want to know more about the strategy and related information of the total number of notes of the rhythm master? The following small series will give you detailed answers, and players who want to know will come and see!

Rhythm Master is a music game, which adds the operation mode of sliding notes on the basis of traditional tapping notes, so that you can start a challenge competition with your friends and release the magic of your fingertips. Today, Bian Xiao, a man of iron bones, brings you a raiders' guide, which is about the rhythm master using mathematical formulas to verify whether the perfect distinction is perfect or not.

A score s, if the following conditions are met, is that a spectral plane has full marks for all notes:

1. The last two digits are 60;

2. Hundreds are even numbers;

3. The sum of digits can be divisible by 3;

Among them, s 37260, a? 100。

certificate

The last two digits are 60.

? 4|S、5|S

The sum of numbers is divisible by 3.

? 3|S

∵=60

? More than 60 years old

Let T=S-60, then the last two digits of t are 00.

? 100|T

∵60|S、60|60

? 60 years old | under 60 years old

That is 60|T

Let T=00k.

Hundreds are even numbers.

? A hundred t is an even number.

? The bits of k are even.

That's 2|k

? 200| 100k

That's 200|T

∵=600

? 600 | tons

Let T=600n, then s-60 = 600 n.

That is, s = 600n+60 = 600n+(22800-22740) = 600n+600 * 38-22740 = 600 (n+38)-22740.

If (n+38) in the above formula is replaced by A, there is S=600A-22740. This formula and the perfect score formula are isomorphic.

Complete the certificate.