Answer:
11).
= 90°
12).
= 212°
Step-by-step explanation:
A circle F with AB and CD are the diameters has been given in the figure attached.
11). Since,
= 180°
and ![m(\widehat{AB})=m(\widehat{AD})+m(\widehat{DE})+m(\widehat{BE})](https://tex.z-dn.net/?f=m%28%5Cwidehat%7BAB%7D%29%3Dm%28%5Cwidehat%7BAD%7D%29%2Bm%28%5Cwidehat%7BDE%7D%29%2Bm%28%5Cwidehat%7BBE%7D%29)
Therefore,
= 180°
32° +
+ 58° = 180°
= 180° - 90°
= 90°
12. Since,
= 32°
= ![m(\widehat{AB})+m(\widehat{BC})](https://tex.z-dn.net/?f=m%28%5Cwidehat%7BAB%7D%29%2Bm%28%5Cwidehat%7BBC%7D%29)
= 180° + 32°
= 212°
Answer:
10 units
Step-by-step explanation:
Allow me to revise your question for a better understanding.
<em>"In the xy-plane, the parabola with equation y = (x − 11) ² intersects the line with equation y = 25 at two points, A and B. What is the length of AB" </em>
Here is my answer
Because the parabola intersects the line with equation y = 25 Substituting y = 25 in the equation of the parabola y = (x - 11)², we get
25 = (x - 11)²
<=>x - 11 = ± 5
<=>
Thus A(16, 25) and B(6, 25) are the points of intersection of the given parabola and the given line.
So the length of AB = √[(16 - 6)² + (25 - 25)²]
= √100 = 10 units
This is what i did to get the answer.
225/ 4.5 = 50 seconds to finish the slushy.
A rhombus is a square when the angles are at 90°.