Find the missing measure A. 48,192 degrees B. 60,240 degrees C. 80,320 degrees D. 188,47 degrees
something is wrong with the picture, how can 4x be smaller than "x"?
besides your numbers are way too humongous in the choices
The degrees are 48 and 192 for the first one and so on.
It's a bad representation of it.
the values of the internal angles lead to 48, but the choices are far humongous, so .... looks like 2 exercises mixed up
they are supposed to add up to \(720\) because it's a Hexagon and the sum of the interior angles of a hexagon is \(720\):\[(n-2)\times180\]\[(6-2)\times180\]\[4\times180\]\[720~degrees\] now let's write up an equation with the given information:\[130+120+125+105+x+4x=720\]^since all the interior angles added together need to equal \(720\) solve. \[130+120+125+105+x+4x=720\]\[480+x+4x=720\]\[480+5x=720\]\[5x=240\]\[x=48\]we also need \(4x\) now that we've found \(x\)\[4x=192\] so the two missing angles are \(48\) and \(192\)
Note: the figure is clearly NOT drawn to scale.. and concluding from my work, the correct answer choice is \(A.~~48~,~192~~degrees\)
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