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pilanoun, a type of graph, with bars placed besides each other
stack

mostrar la pantalla anunciadoranoun, a type of graph, with bars stacked upon each other
show linear regression

the smallest 2-crossing cubic graph is the petersen graph, with 10 vertices.
the smallest 2-crossing cubic graph is the petersen graph, with 10 vertices.

the smallest 4-crossing cubic graph is the möbius-kantor graph, with 16 vertices.
the smallest 4-crossing cubic graph is the möbius-kantor graph, with 16 vertices.

the smallest 8-crossing cubic graphs include the nauru graph and the mcgee graph or (3,7)-cage graph, with 24 vertices.
the smallest 8-crossing cubic graphs include the nauru graph and the mcgee graph or (3,7)-cage graph, with 24 vertices.

in 2009, exoo conjectured that the smallest cubic graph with crossing number 11 is the coxeter graph, the smallest cubic graph with crossing number 13 is the tutte–coxeter graph and the smallest cubic graph with crossing number 170 is the tutte 12-cage.
in 2009, exoo conjectured that the smallest cubic graph with crossing number 11 is the coxeter graph, the smallest cubic graph with crossing number 13 is the tutte–coxeter graph and the smallest cubic graph with crossing number 170 is the tutte 12-cage.

now we can calculate the new overall average, by reducing the response time to rural calls to 51 minutes and including the ratio in our previous formula: (r* 51 + * 19) / (r + u) using the ratio obtained, 1 r for every 7 u: (1 * 51 + 7 * 19) / (1 + 7) (51 + 133) /8 184 / 8 = 23 therefore, the right answer is option a) 23 minutes. myadvice i must admit that i have a special predilection for this type of exercises about averages with graphics, because they usually hide a 'secret route' (much more colourful and attractive than using formulas and equations) that we can unveil by just applying the art and magic of numbers. moreover, when i find an exercise like this, i say to myself: if epso shows the data in a graph, it is probably because there is a shortcut to solve it through graphic information somehow… so let us accept their challenge! first, when having a look at this graphic, i would really like to be able to write on the screen to try to visualise better the composition of the total average and the influence of the proposed change in one of the 85
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