Which angle has the greater measure?
Is there any more given information?
no that it
In general, geometry figures are not drawn to scale. It's not possible to determine measures of angles just from looking at a figure.
Is there a reference point? We looking at this in the x and y plane?
no that it
On the other hand, there is this theorem: The measure of an exterior angle of a triangle is equal to the sum of the measures of its remote interior angles.
with out more information it is too difficult to tell, but for sure we know that angles B and C will always be greater than the angles adjacent to them, A and D. otherwise the shape would no longer be a triangle B and C, final answer
ok thanks
oh haha I said those angles backwards. A and D are certainly larger than B and C. my bad ^_^
From that theorem we can tell that: m<A > m<C m<A > m<E m<D > m<B m<D > m<E m<F > m<C m<F > m<B
the answers <a <e <c The angles are congruent
With these choices, look at my list of inequalities above.
I would say a
if those are the choices then A would be my pick, do you see why tho?
yes because it adjacent
<A is an exterior angle. Angles C and E are its remote interior angles. Since m<A = m<C + m<E, that means that m<A > m<C and m<A > m<E. The correct answer is choice A, <A
I would say angle a because angle a is obtuse and angle c and e are acute
@kelliegirl33 You can't conclude that from a drawing in a geometry problem.
my bad...thats just what it looked like to me from the drawing
Yes, you are correct that the drawing looks like it, but in general, drawings in geometry problems are not drawn to scale. You can only draw conclusions from stated given information, definitions, postulates, and theorems.
got it...thanks for straightening me out :)
You're welcome.
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