Help me please, It is due today!
1 answer:
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Hello, there!
The distance from Mia to Eva is 15 feet, and the distance from Mia to Abigail is 25 feet. A triangle is drawn connecting the positions of Mia, Abigail, and Eva. How far is Eva from Abigail if the angle marking Mia’s position is 50°?
Let's pretend that:
Mia is point A
Abigail is point B
Eva is point C.
The answer is 19.2 feet.
That means that the answer is C
I have drawn the triangle to scale, and attached it below. That way, you can see how I got this answer.
I hope I helped!
Let me know if you need anything else!
~ Zoe
The distance from Mia to Eva is 15 feet, and the distance from Mia to Abigail is 25 feet. A triangle is drawn connecting the positions of Mia, Abigail, and Eva. How far is Eva from Abigail if the angle marking Mia’s position is 50°?
Let's pretend that:
Mia is point A
Abigail is point B
Eva is point C.
The answer is 19.2 feet.
That means that the answer is C
I have drawn the triangle to scale, and attached it below. That way, you can see how I got this answer.
I hope I helped!
Let me know if you need anything else!
~ Zoe
Answer:
this is the answer for (03.01 LC)
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Step-by-step explanation:
You have use the Pythagorean Theorem a^{2} + b^{2} = c^{2}
So this is my work
extra notes
- If you didn't know, you cancel exponents with roots.
So the c^{2} is cancled by aka \sqrt{c}
- You can't simplify
so it stays like that
Answer: the answer for (03.06 LC)
5
Step-by-step explanation:
In pic
Just look for r after substituting the variables
Answer:
(a) S = {GH, GT, BH, BT, RH and RT}
(b) The value of P (A) is 0.15.
(c) A and B mutually exclusive.
(d) A and C are not mutually exclusive.
Step-by-step explanation:
There are 10 cards in a special deck of cards: 4 are green (G), 3 are blue (B), and 3 are red (R).
Also when a card is picked, its color of it is recorded. An experiment consists of first picking a card and then tossing a coin.
(a)
The sample space is:
S = {GH, GT, BH, BT, RH and RT}
(b)
A = a blue card is picked first, followed by landing a head on the coin toss
Compute the probability of event <em>A</em> as follows:
Thus, the value of P (A) is 0.15.
(c)
B = a red or green is picked, followed by landing a head on the coin toss.
The result of the coin toss is same for both events A and B.
So, consider the events,
A as a blue card is picked first
B as a red or green is picked
There is no intersection point for the two events.
Thus, events A and B mutually exclusive.
(d)
C = a red or blue is picked, followed by landing a head on the coin toss.
The result of the coin toss is same for both events A and C.
So, consider the events,
A as a blue card is picked first
C as a red or blue is picked
There is an intersection point for the two events.
Thus, events A and C are not mutually exclusive.