Multiply -1 by each term inside the parentheses.

`5x-14-2x-1 `

Combine all similar terms in the polynomial `5x-14-2x-1` .

`3x-15 `

Factor out the GCF of 3 from 3x-15.

`3(x-5)`

(5x - 14) - (2x + 1)

To solve this the order of operations i.e. BODMAS / PEMDAS needs to be followed,

(5x - 14) - (2x + 1)

First open brackets and then add or subtract

5x - 14 - 2x + 1

3x - 14 + 1

**3x - 13 is the most simplified answer.**

**QUESTION:-**

**(5x-14)-(2x+1)**

**SOLUTION:-**

(5x-14)-(2x+1)

Open brackets by multiplying the minus sign to the values inside the brackets;

= (5x-14) - 2x - 1

= 5x - 2x - 14 - 1

= 3x - 15

It can be further simplified by taking 3 common:-

= 3 (x - 5)

**This cannot be further simplified. Hence the answer of the above problem is `3(x-5)` **

**` <br data-mce-bogus="1"><br> `**

(5x-14)-(2x+1)

to simplify,

5X-14-2X-1

then put x's together and the numbers together

5X-2x-14-1

3X-15

which can be simplified further if you take out the three

3(x-5)

`(5x-14)-(2x+1)`

`5x-14-2x-1`

combine like terms

`5x-2x-14-1`

`3x-15`

they both share 3 so factor out 3

`3(x-5)`