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The above puzzle can be easily be solved if we observe the question properly.It just requires good observation skills.The solution as follow which is :Let the number in the first column be xIn the second column let’s say be ySimilarly in the third nd fourth column be z and w respectivelyFor the 1st rowx = 9 , y =2w =( x*y )+ 1w = 9*2 +1w = 19 as givenSimilarly for the other rows.For the 4th row;w = 8*8 +1w = 65The missing number marked as ? is 5.

(Alternative) Idea: attempt to uncover the telescopicity in the sum requested.Before we jump into the calculations though, you may want to work through the combinatorially-driven answer by Nick Shales here.Motivation.If you have studied your computer science data structures then you may view the given sum as an object that somewhat resembles a singly linked list where, intuitively speaking, the end of the current term points to the beginning of the next term.Here the intuitive points to is loosely defined as contains a magnitude in common.That commonality between two immediate neighbors is shown in like color in the diagram below:Our designation of terms as current and next is relative, of course. If we agree for the moment that the [math]2\cdot 3\cdot 4[/math] term is current then with respect to it the term [math]1\cdot 2\cdot 3[/math] is previous, while the term [math]3\cdot 4\cdot 5[/math] is next and so on.Can we exercise the above commonality distributed across the terms to our advantage and lay bare the telescopic behaviour lurking in the sum?Taking all the symbols that follow to be, for definitiveness, real numbers, represent each factor of our sum in a generic way as a term of an arithmetic progression with an initial value [math]a[/math] and a common difference [math]d[/math], :[math]u_k=\underbrace{(a+kd)(a+(k+1)d)(a+(k+2)d)\cdot\ldots\cdot(a+(k+w-1)d)}_{w} \tag{1}[/math]where the symbol [math]w[/math][math][/math] stands for the term’s width - the number of factors in it.In your case we have: [math]w[/math][math] = 3[/math], [math]a = 0[/math], [math]d = 1[/math].We seek a compact or an alternative expression for [math]S_n[/math] such that:[math]\displaystyle S_n = \sum_{k=1}^n u_k \tag{2}[/math]Plan of attack: complete the partial commonality across two immediate neighbors styled after (1).To make it more obvious where we are going with this, let us look at a concrete example which we will quickly generalize.Between the terms [math]2\cdot 3\cdot 4[/math] and [math]3\cdot 4\cdot 5[/math] the common link is the magnitude [math]3\cdot 4[/math]. To complete that partial commonality between these two immediate neighbors we see that we need to multiply the second term by [math]2[/math] and the first term - by [math]5[/math]:which is to say symbolically:[math](2\cdot 3\cdot 4)\cdot 5 = 2\cdot(3\cdot 4\cdot 5) \tag{3}[/math]We then hope that when we start subtracting the terms modeled after (3) a lot of helpful cancellations, from which we may benefit, will ensue.We, thus, center our reasoning on the [math]n[/math]-th term of the sum in (2), with respect to which we consider its previous or the [math](n-1)[/math]-st term and its next or the [math](n+1)[/math]-st term.In general, if we juxtapose the [math](n-1)[/math]-st term against the [math]n[/math]-th term:then, completing their partial commonality with whatever is not inside the blue region and naming the new terms as [math]t_n[/math], we have:[math]t_n = u_{n-1}\cdot(a+(n+w-1)d) = (a+(n-1)d)\cdot u_n \tag{4}[/math]Likewise, if we juxtapose the [math]n[/math]-th term against the [math](n+1)[/math]-st term:then, completing their partial commonality with whatever is not inside the blue region:[math]t_{n+1}=u_n\cdot(a+(n+w)d) = (a+nd)\cdot u_{n+1} \tag{5}[/math]Subtract (4) from (5) using the (5)’s LHS and the (4)’s RHS so that we operate on [math]u_n[/math], which will be a common factor:[math]t_{n+1}-t_n = u_n\cdot(a+(n+w)d) - (a+(n-1)d)\cdot u_n = \tag*{}[/math][math]u_n(a [/math][math][/math][math]+ [/math][math]nd[/math][math] [/math][math][/math][math]+ wd - a - [/math][math]nd[/math][math] [/math][math][/math][math]+ d) = \tag*{}[/math][math]u_n(w+1)d \tag*{}[/math]We see that the difference between the two immediate neighbors of the new terms does not depend on [math]n[/math] explicitly (if we spell out [math]u_n[/math] then the summation variable will of course show up). That difference depends on [math]u_n[/math] and the three constant numbers, namely [math]w[/math][math][/math], [math]1[/math] and [math]d[/math]:[math]t_{n+1}-t_n = u_n(w+1)d \tag{6}[/math]All we have to do now is keep decreasing [math]n[/math] in (6) by one until we run [math]n[/math], or [math]k[/math] if you will, into the ground. That is until the sub index of [math]t[/math] reaches [math]1[/math]:[math]t_n-t_{n-1} = u_{n-1}(w+1)d \tag{7}[/math][math]t_{n-1}-t_{n-2} = u_{n-2}(w+1)d \tag{8}[/math][math]\ldots \tag*{}[/math][math]t_2-t_1 = u_1(w+1)b \tag{9}[/math]Adding all the equations (6) through (9) up, we see the desired telescopic effect on the result’s LHS where most of the [math]t_i[/math] terms cancel out and only the last and the first survive. On the result’s RHS we get our sum scaled by the common, constant, factor of [math](w+1)d[/math]:[math]t_{n+1} - t_1 = S_n(w+1)d \tag*{}[/math]From where:[math]S_n = \dfrac{t_{n+1} - t_1}{(w+1)b} \tag{10}[/math]Replace [math]t_n[/math] and [math]t_1[/math] in (10) with their images from the (5)’s LHS and the (4)’s RHS correspondingly:[math]\displaystyle S_n = \sum_{k=1}^n u_k = \dfrac{u_n(a+(n+w)d) - u_1a}{(w+1)d} \tag{11}[/math]However, because the above replacement was somewhat arbitrary, computationally it is more reliable to use the following version of (11):[math]\displaystyle S_n = \sum_{k=1}^n u_k = \dfrac{u_n(a+(n+w)d)}{(w+1)d} [/math][math][/math][math]+ K \tag{12}[/math]where [math]K[/math] is a constant number determined by substituting into (12) some small convenient value for [math]n[/math] with [math]n = 1[/math] being a popular choice.In words (12) says: multiply the sum’s [math]n[/math]-th term by the next factor, divide the result by the common difference multiplied by the term’s width incremented by 1 and add a constant.Now that we have constructed a little tool, let us take it for a test.In general, for the sum of the following shape:[math]\displaystyle S_n = \sum_{k=1}^nk(k+1)(k+2) \tag{13}[/math]we have: [math]a = 0[/math], [math]w[/math][math] = 3[/math], [math]d = 1[/math] and [math]u_n = n(n+1)(n+2)[/math]. Hence, as per (12):[math]\displaystyle S_n = \sum_{k=1}^nk(k+1)(k+2) = \dfrac{n(n+1)(n+2)(n+3)}{4} [/math][math][/math][math]+ K \tag{14}[/math]To find [math]K[/math] put [math]n = 1[/math] into (14):[math]6 = \dfrac{2\cdot 3\cdot 4}{4} [/math][math][/math][math]+ K \tag*{}[/math]from where [math]K = 0[/math]. Thus:[math]\displaystyle S_n = \sum_{k=1}^nk(k+1)(k+2) = \dfrac{n(n+1)(n+2)(n+3)}{4} \tag{15}[/math]The sum (15), however, includes one extra, [math]n[/math]-th, term with respect to your sum. Therefore, the answer to the question as posed, including the mysterious factor of [math]12[/math], is:[math]12\cdot\left(\dfrac{n(n+1)(n+2)(n+3)}{4} - n(n+1)(n+2)\right) = \tag*{}[/math][math]=3(n-1)n(n+1)(n+2) \tag{16}[/math]Say, we seek a compact expression for the sum of consecutive odd triplets:[math]S_n = 1\cdot 3\cdot 5 [/math][math][/math][math]+ 3\cdot 5\cdot 7 [/math][math][/math][math]+ 5\cdot 7\cdot [/math][math]9[/math][math] [/math][math][/math][math]+ \ldots \tag*{}[/math]In that case: [math]a = 1[/math], [math]w[/math][math] = 3[/math], [math]d = 2[/math] and we vary [math]k[/math] from [math]0[/math] to [math]n - 1[/math]:[math]u_k = (1 [/math][math][/math][math]+ k\cdot 2)(1 [/math][math][/math][math]+ (k+1)\cdot 2)(1+(k+2)\cdot2) \tag*{}[/math]Hence, replacing [math]k[/math] with [math](n-1)[/math] above:[math]S_n = \dfrac{(2n-1)(2n+1)(2n+3)(2n+5)}{8} [/math][math][/math][math]+ K \tag{17}[/math]To determine [math]K[/math] put [math]n = 1[/math] into (17):[math]15 = \dfrac{105}{8} [/math][math][/math][math]+ K \tag*{}[/math]meaning that [math]K = 15/8[/math] and:[math]\displaystyle S_n = \sum_{k=0}^{n-1}(2k+1)(2k+3)(2k+5) = \tag*{}[/math][math]\dfrac{(2n-1)(2n+1)(2n+3)(2n+5) [/math][math][/math][math]+ 15}{8} \tag{18}[/math]and if we ask Wolframalpha to do the horrible arithmetic that makes my liver quiver, then:[math]\displaystyle S_n = \sum_{k=0}^{n-1}(2k+1)(2k+3)(2k+5)= n(n+2)(2n^2 [/math][math][/math][math]+ 4n - 1) \tag{19}[/math]For the sum of consecutive even triplets:[math]S_n = 2\cdot 4\cdot 6 [/math][math][/math][math]+ 4\cdot 6\cdot 8 [/math][math][/math][math]+ 6\cdot 8\cdot 10 [/math][math][/math][math]+ \ldots \tag*{}[/math]we have: [math]a = 0[/math], [math]w[/math][math] = 3[/math], [math]d = 2[/math], [math]u_n = 2n(2n+2)(2n+4)[/math] and[math]S_n = \dfrac{2n(2n+2)(2n+4)(2n+6)}{8} [/math][math][/math][math]+ K \tag*{}[/math]from where for [math]n = 1[/math] we have:[math]48 = \dfrac{48\cdot 8}{8} [/math][math][/math][math]+ K \tag*{}[/math]meaning that [math]K = 0[/math] and[math]\displaystyle S_n = \sum_{k=1}^n2k(2k+2)(2k+4) = 2n(n+1)(n+2)(n+3) \tag{20}[/math]which, of course, is exactly [math]8[/math] times larger than (15) but we wanted to demonstrate the mechanics of the method.For a longer version of (15):[math]S_n = 1\cdot 2\cdot 3\cdot 4 [/math][math][/math][math]+ 2\cdot 3\cdot 4\cdot 5 [/math][math][/math][math]+ 3\cdot 4\cdot 5\cdot 6 [/math][math][/math][math]+ \ldots \tag*{}[/math]we have [math]a = 0[/math], [math]w[/math][math] = 4[/math], [math]d = 1[/math], [math]u_n = n(n+1)(n+2)(n+3)[/math] and quite mechanically we write:[math]S_n = \dfrac{n(n+1)(n+2)(n+3)(n+4)}{5} [/math][math][/math][math]+ K \tag*{}[/math]from where for [math]n = 1[/math]:[math]24 = \dfrac{24\cdot 5}{5} [/math][math][/math][math]+ K \tag*{}[/math]meaning that [math]K = 0[/math] and[math]\displaystyle S_n = \sum_{k=1}^nk(k+1)(k+2)(k+3) = \dfrac{n(n+1)(n+2)(n+3)(n+4)}{5} \tag{21}[/math]Lastly, if in (1) and (12) we put [math]a = 0[/math], [math]w[/math][math] = 1[/math] and [math]d = 1[/math] then we will have the familiar sum of first powers of the first [math]n[/math] consecutive natural numbers:[math]\displaystyle S_n = \sum_{k=1}^nk = \dfrac{n(n+1)}{2} \tag*{}[/math]where the verification of the fact that [math]K = 0[/math] is left to the reader.

Your Facebook account, and everything you post there is already anonymous from your ISP’s point of view. Your ISP can tell that you went to Facebook but they can’t see what you liked or who your friends are or likely anything that you care about. Want proof? Here’s a capture that I did a few minutes ago. This is the main HTTPS flow of me scanning my feed, hitting the like button on a couple of posts, and checking my alerts. This is the view that your ISP can see, they can tell when you go to Facebook but there’s no way to to know more from observing your traffic. Getting a VPN for Facebook privacy or using TOR is way beyond what 99.99% of people need to do for privacy. 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