Math, asked by shaluprajapati9966, 7 months ago

2n-13/5-n-9/5=1+n-3/11​

Answers

Answered by Anonymous
1

Step-by-step explanation:

Going through the different answers given below, there are so many logics but too deep.

I have another logic, which is somewhat simple what i thought, and feel its feasible.

if 3+2=7 then one of the ways it could have come to this conclusion is, (3*2)+1=7. Though it shows the symbol as addition, as it is a comparitive puzzle i am taking in this way. Now it follows like this.

3+2=7 means (3*2)+1=7

5+4=23 means (5*4)+3=23

7+6=47 means (7*6)+5=47

9+8=79 means (9*8)+7=79

Now comes the tricky part. If you can see after multiplying the digits, which were given supposedly for addition, and adding 1,3,5,7 subsequently to each of them the resultant of them was 7,23,47,79.

Now, though it may seem like they are adding sequential odd numbers, ut they can be prime numbers too.

Answered by abumohammad194
0

Answer:

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Step-by-step explanation:

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Question 1:

Which of the following sequences are A.P. ? If they are A.P. find the common difference .

(1) 2, 4, 6, 8,....

(2) 2,

5

2

, 3,

7

3

,....

(3) –10, –6, –2, 2...

(4) 0.3, 0.33, 0.333,...

(5) 0, –4, –8, –2) 2,

5

2

, 3,

7

3

,....

(3) –10, –6, –2, 2...

(4) 0.3, 0.33, 0.333,...

(5) 0, –4, –8, –12,...

(6) -

1

5

,-

1

5

,-

1

5

,...

(7) 3, 3+

2

, 3+2

2

, 3+3

2

(8) 127, 132, 137,...

ANSWER:

(1) 2, 4, 6, 8,....

The given sequence is an A.P.

Common difference = Second term − First term

= 4 − 2

= 2

(2) 2,

5

2

, 3,

7

3

,....

The given sequence is not an A.P.

The given sequence is not an A.P.

(3) –10, –6, –2, 2...

The given sequence is an A.P.

Common difference = Second term − First term

= (−6) − (−10)

= 4

(4) 0.3, 0.33, 0.333,...

The given sequence is not an A.P.

(5) 0, –4, –8, –12,...

The given sequence is an A.P.

Common difference = Second term − First term

= (−4) − (0)

= −46) -

1

5

,-

1

5

,-

1

5

,...

The given sequence is an A.P.

Common difference = Second term − First term

= (−

1

5

) − (−

1

5

)

= 0

(7) 3, 3+

2

, 3+2

2

, 3+3

2

The given sequence is an A.P.

Common difference = Second term − First term

= 3+

2

-3

=

2

(8) 127, 132, 137,...

The given sequence is an A.P.

Common difference = Second term − First term

= (132)

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