Respuesta :
Answer:
[tex]10, 20, 202, 404, 505[/tex] and [tex]1010[/tex] has more than [tex]3[/tex] factors.
Step-by-step explanation:
Given: A number [tex]2020[/tex]
To find: How many factors of [tex]2020[/tex] have more than 3 factors?
Solution:
We have,
Factors of [tex]2020[/tex] are [tex]1, 2, 4, 5, 10, 20, 101, 202, 404, 505, 1010[/tex]
Now, we have to find the number of factors that has more than [tex]3[/tex] factors. So, let us consider each factor of [tex]2020[/tex] one by one.
Factor of [tex]1: 1[/tex]
Factors of [tex]2: 1, 2[/tex]
Factors of [tex]4: 1, 2, 4[/tex]
Factors of [tex]5: 1, 5[/tex]
Factors of [tex]10: 1, 2, 5, 10[/tex]
Factors of [tex]20: 1, 2,4, 5, 10, 20[/tex]
Factors of [tex]101: 1,101[/tex]
Factors of [tex]202: 1,2, 101, 202[/tex]
Factors of [tex]404: 1, 2, 4, 101, 202, 404[/tex]
Factors of [tex]505: 1, 5, 101, 505[/tex]
Factors of [tex]1010: 1, 2, 5, 10, 101, 202, 505, 1010[/tex]
Clearly, [tex]10, 20, 202, 404, 505[/tex] and [tex]1010[/tex] has more than [tex]3[/tex] factors.
Hence, [tex]10, 20, 202, 404, 505[/tex] and [tex]1010[/tex] has more than [tex]3[/tex] factors.
