A typical regular hexagon consists of six equilateral triangles.
One of these is ΔAFM, where each angle measures 60°, so ∡AFM = 60°.
ΔABC is classified as an isosceles triangle, possessing an angle of ∡ABC = 120°, as each internal angle in a regular hexagon measures 120°.
Angles ∡BAC and ∡BCA each equal 30°, summing to 180° in total for the triangle.
Moreover, ∡ACF is congruent to ∡BCA = 30°. Therefore, we can deduce that angle ∡FAC equals 90°. The reasoning for this follows.
Best of luck!!!
Answer:
The result is $9
Step-by-step explanation:
I calculated 7 multiplied by 6, which resulted in 42. Each of them used $2 off coupons. Since you wanted to know the original ticket price, I added $2 to the number of tickets (7) and obtained $9.
Answer: Adiya's approach is incorrect. To construct a perfect square trinomial, one must isolate the constant on one side of the equation. The coefficient of the term with an exponent of 1 regarding the variable is essential to calculate the constant in the perfect square trinomial. The first step for Adiya should be to reposition the 20x term to the same side of the equation as x2. Then, she should divide 20 by 2, square that result, and add 100 to both sides.
