Question

if x,8,11,y are the consecutive terms of an ap the values of x & y are respectively equal to​

Answer 1

$\sf{\fbox{x,8,11,y}→ A.P}$

Since it is in A.P.

So,

$\sf\pink{Common\: difference\: (d) => 11-8 = 3}$

From A.P

$\sf\green{8-x = d}$

$\sf\green{8-x = 3}$

$\sf\fbox{x = 5}$

_______________________

Similarly,

$\sf\green{y-11 = 3}$

$\sf\fbox{y = 14}$

Answer 2

Answer:

The correct answer of this question is $14$.

Step-by-step explanation:

Given - x,8,11,y are the consecutive terms of an ap the values of x & y

To Find - Write if x,8,11,y are the consecutive terms of an ap the values of x & y are respectively equal to​.

According to the question,

common difference (d) = 11 - 8 = 3

Now, from A.P

$8 - x = d\\8 - x = 3\\x = 5$

same as,

$y - 11 = 3\\y =14$

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