Math, asked by rf808282, 7 months ago

write the set of positive integers less than 20 that are divisible by 5 in tabular form​

Answers

Answered by Anonymous
1

Step-by-step explanation:

Let’s try to answer this step by step so you can answer all of those questions.

Set of integers: n:n∈Zn:n∈Z

Set of integers divisible by 5: 5n:n∈Z5n:n∈Z

Positive integers 5n>0⟹n>05n>0⟹n>0

Less then 20 5n<20⟹n<45n<20⟹n<4

Putting all of it together:

5n:n∈Z;0<n<45n:n∈Z;0<n<4

And n can be 1,2,3 so the set contains {5,10,15}

Answered by Anonymous
0

{\huge{ \mathcal{ \red{Q}{ \mathcal{  \pink{u}{ \mathcal{ \green{e}{ \mathcal{ \orange{s}{ \mathcal{ \blue{t}{ \mathcal{ \red{i}{ \mathcal{ \pink{o}{ \mathcal{ \orange{n :}}}}}}}}}}}}}}}}}}

→ Write the set of positive integers less than 20 that are divisible by 5 in tabular form ?

{\huge{ \mathcal{ \red{♡}{ \mathcal{  \pink{A}{ \mathcal{ \green{n}{ \mathcal{ \orange{S}{ \mathcal{ \blue{w}{ \mathcal{ \red{E}{ \mathcal{ \pink{r}{ \mathcal{ \red{♡ }}}}}}}}}}}}}}}}}}

→ Let’s try to answer this step by step so you can answer all of those questions.

→ Set of integers:

→ n: n∈Z

→ Set of integers divisible by 5:

→ 5n:n∈Z

→ Positive integers 5n>0

→ n>0

→ Less then 20 5n<20

→ n<4

→ Putting all of it together:

→ 5n:

→ n∈Z , 0<n<4

→ And n can be 1,2,3 so the set contains {5,10,15}

Similar questions