Prime Number

Q: 如果Prime Number在你的國家或地區不可用，應該如何下載？

點擊<a href="https://apkpure.com/howto/how-to-download-an-iphone-app-if-it-is-not-available-in-your-country">此處</a>瞭解如何在受限國家或地區下載Prime Number。

Q: 運行Prime Number的最低配置要求是什麼？

以下為Prime Number的最低配置要求。<br/><ul><li>iPhone-須使用 iOS 13.0 或以上版本。</li><li>iPad-須使用 iPadOS 13.0 或以上版本。</li><li>Apple Watch-須使用 watchOS 6.1 或以上版本。</li><li>iPod touch-須使用 iOS 13.0 或以上版本。</li></ul>

HK$ 38.00

2.1for iPhone, iPad and more

Anders Falck

Developer

1.5 MB

Size

2022年02月15日

Update Date

Education

Category

Age Rating

App Store 開發者網站

Age Rating

Apps in this category do not contain restricted content.

Apps in this category may contain mild or occasional cartoon, fantasy or real-life violence, as well as occasional or mild adult, sexually suggestive or horrifying content and may not be suitable for children under 9 years of age.

12+

Apps in this category may contain occasional mild indecent language, frequent or intense cartoon or real-life violence, minor or occasional adult or sexually suggestive material, and simulated gambling, and may be for children under 12 years of age.

17+

You must be at least 17 years old to access this App.

Apps in this category may contain frequent and intense offensive language; Frequent and intense cartoon, fantasy or realistic violence: frequent and intense adult, scary and sexually suggestive subjects: as well as sexual content, nudity, tobacco, alcohol and drugs, may not be suitable for children under 17 years of age.

Prime Number 螢幕截圖

iPad

iPhone

About Prime Number

A prime number (or a prime) is a natural number greater than 1 that cannot be formed by multiplying two smaller natural numbers. A natural number greater than 1 that is not prime is called a composite number. For example, 5 is prime because the only ways of writing it as a product, 1 × 5 or 5 × 1, involve 5 itself. However, 6 is composite because it is the product of two numbers (2 × 3) that are both smaller than 6. Primes are central in number theory because of the fundamental theorem of arithmetic: every natural number greater than 1 is either a prime itself or can be factorized as a product of primes that is unique up to their order.