There is an infinite amount of numbers between .07 and .08. This is because you could go .0701, .07001, however many as you want as long as it begins with .07.
Rational number is a number that can be **expressed in the p/q form. **There are infinite numbers between the two rational numbers **0.07 **and 0.08.
What are rational numbers?
A **rational number **is a number that can be **expressed **in the **p/q form, **therefore, a **fraction **where the **value **of the **denominator **is not equal to zero (q≠0).
As we know that the **two numbers **are **0.07 **and **0.08 are rational numbers **because of the **fact **that they can be **expressed **in the form of p/q.
And we know that there are** infinite numbers** between** two rational numbers. **
Hence, there are infinite numbers between the** two rational numbers 0.07 **and 0.08.
Learn more about Rational Number:
https://brainly.com/question/9466779
There are infinitely many numbers between 0.07 and 0.08 due to the density property of rational and irrational numbers. You can continually find more numbers by averaging or dividing intervals within any two given numbers. This concept shows that no matter how close rational numbers are, there will always be more numbers in between them.
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Jawaban:posisinya bisa disebutkan 5 satuan di kiri dari titik awal. tetapi juga bisa disebutkan jika dalam suatu titik koordinat dan titik pusatnya itu di O(0, 0) bisa dinyatakan sebagai (-5, 0) Penjelasan dengan langkah-langkah:untuk soal ini jika dinyatakan bergerak 5 langkah ke kiri, maka posisinya adalah berada di sebelah kiri sebanyak 5 langkah dari titik awal, akan tetapi dapat pula dinyatakan dalam suatu koordinat. misal titik awal seseorang berada di titik O(0,0)maka jika dia bergerak ke sebelah kiri sebanyak 5 langkah dapat dinyatakan sebagai(-5,0)