Which inequality is false?
i think its the second one, but not sure
i think you can judge by looking..
<7 looks like a right angle... <10 is acute
see,any exterior angle is sum of two interior angle,so it will be greater than one of the interior angle,since angle 2 is interior angle and angle 4 is exterior,it cannot be greater...so 4th option...
so \(\angle 7 > \angle 10\) is right
4th?
^ I was going to say too but you can't do that when the figure says is not drawn to scale or something like that right?
fourth one
scale is just based on the length...the angles stay the same
so you can still do it even if the drawing is not to scale
u got it?angles 11,7,1 are exterior,so they are greater....so as angle 4 so it should be greater than 2..
i got it
not always are exterior angles greater... |dw:1344597167416:dw|
sorry,but exterior angles are always greater Than 'INTERIOR' angles...1 and 2 here are adjacent angles...
so you're saying angle 2 is not an interior angle?
it is true though that exterior angles are greater than the *remote* interior angle
yes yes remote....i m sorry if i missed remote...and this applies to triangles,not quadrilaterals,as u drawn...
that was why i was making it clear that it's not always the case =))
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