c=
(20y - 11)
(4y +6) AP
(7y - 7)
Answer:
Step-by-step explanation:
We know that the whole arc is equal to 360°, that means
Where , and . Replacing these expressiones, we have
But, arc ABC is defined by the sum of arcs AB and BC:
Therefore, the measure of arc ABC is 283°.
Answer:
Arc measure of ABC is 283°
Step-by-step explanation:
We know the total angle of the circle is 360°.
Therefore,
(20y - 11) + (4y +6) + (7y - 7) = 360°
Collecting like terms, we have:
20y + 4y + 7y = 360 + 7 - 6 + 11
31y = 372
Let's divide both sides by 31.
y = 12
The arc measure of ABC is the sum of AB and BC. To find the arc measure of ABC, we have:
(4y +6) + (20y - 11)
Collecting like terms, we have:
4y + 20y + 6 - 11
24y - 5
Let's substitute 12 for y
24(12) - 5
288 - 5 = 283°
Arc measure of ABC is 283°
Answer:
d on edge.
Step-by-step explanation:
Question 3 options:
4g^2 – g = g^2(4 – g)
9g^3 + 12 = 3(3g^3 + 4)
24g^4 + 18g^2 = 6g^2(4g^2 + 3g)
35g^5 – 25g^2 = 5g^2(7g^3 – 5)
What is the distance to the horizon from this point?
Enter your answer as a decimal in the box. Round only your final answer to the nearest tenth.
PLZ SHOW WORK!!!
Answer:
208.8 mi
Step-by-step explanation:
Form a triangle with the centre of the Earth (C) at one point, the horizon (H) as a second point, and the top of Mt. Everest (O) as the third (see diagram).
Let
r = Earth’s radius
h = height of Mt Everest
d = distance to horizon
∆CHO is a right triangle.
d² + r² = (r+h)²
d² + 3959² = (3959+5.5)²
d² + 15 673 681 = 3964.5²
d² + 15 673 681 = 15 717 260 Subtract 15 673 681 from each side
d² = 43 579 Take the square root of each side
d = 208.8 mi
The distance from the top of Mt Everest to the horizon is 208.8 mi.
Answer:
I JUST TOOK THE TEST THE ANSWER IS CORRECT.
Step-by-step explanation:
208.8