Question

_+_+_=30
Solve this problem with using (1,3,5,7,9,11,15)
You can repeat this number Don't use other number

Answer 1

Answer:

Explanation:

Now

we can say that the number we have to prove

To prove:- x+y+z=30

For all x,y,z ∈ 2n+1 where n∈N(Natural numbers).

Proof:-here’s no combination. It’s impossible. Every number in that list is odd.

We know that any even number can be expressed as 2n where n is an integer. Any odd number can be expressed as 2n−1.Now

we can say that the number we have to prove

To prove:- x+y+z=30

For all x,y,z ∈ 2n+1 where n∈N(Natural numbers).

Proof:-here’s no combination. It’s impossible. Every number in that list is odd.

We know that any even number can be expressed as 2n where n is an integer. Any odd number can be expressed as 2n−1.

Answer 2

Answer:

1.5+13.5+15=30

Rotation of 9: 6

6+9+15=30

(15+15)=30

2!+13+15=30

      4!+1+5=30

etc………..

Explanation:

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