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laila [671]
3 years ago
8

Find measure of <_B.

Mathematics
1 answer:
kow [346]3 years ago
3 0

Firstly, we need to find m<BCA

<BCA+<BCD=180°

m<BCD=111°

<BCA+111°=180°

m<BCA=69°

Secondly, we need to find y

The sum of all angles of triangle is equal to 180°, so

4y + 3y + 6 + 69 = 180 \\ 7y = 105 \\ y = 15

Now we can find m<B

m<B=(3y+6)°

y=15

m<B=3×15+6=51°

Answer: m<B=51°

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3 years ago
(X+8)(x-8) if necessary combine like terms
julia-pushkina [17]

Answer:

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Step-by-step explanation:

Given

(x + 8)(x - 8)

Each term in the second factor is multiplied by each term in the first factor, that is

x(x - 8) + 8(x - 8) ← distribute both parenthesis

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3 years ago
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Answer:

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Step-by-step explanation:

3 0
2 years ago
Read 2 more answers
The distance traveled by a falling object, d(t),seconds is described by this function
Juli2301 [7.4K]
The Answer is B. 14.7 meters per second
7 0
2 years ago
Thomas wants to invite Madeline to a party. He has an 80% chance of bumping into her at school. Otherwise, he'll call her on the
mash [69]

Answer:

The probability of Thomas inviting Madeline to the party over the phone is 0.143.

Step-by-step explanation:

Consider the tree diagram below.

The events are denoted as follows:

<em>A</em> = Thomas bumps into Madeline at school

<em>B</em> = Thomas call Madeline on the phone

<em>X</em> = Thomas asks Madeline to the party

The information provided is:

P (A) = 0.80

P (B) = 1 - P (A) = 1 - 0.80 = 0.20

P (X|A) = 0.90

⇒ P (X'|A) = 1 - P (X|A) = 1 - 0.90 = 0.10

P (X|B) = 0.60

⇒ P (X'|B) = 1 - P (X|B) = 1 - 0.60 = 0.40

The conditional probability of event <em>U</em> given that another events <em>V</em> has already occurred is:

P(U|V)=\frac{P(V|U)P(U)}{P(V)}

The law of total probability states that:

P(V)=P(V|U)P(U)+P(V|U')P(U')

In this case we need to determine the probability that Thomas invites Madeline to the party over the phone, i.e. P (B|X).

Use the law of total probability to determine the value of P (X) as follows:

P(X) = P(X|A)P(A)+P(X|B)P(B)

         =(0.90\times 0.80)+(0.60\times 0.20)\\=0.72+0.12\\=0.84

Compute the value of P (B|X) as follows:

P(B|X)=\frac{P(X|B)P(B)}{P(X)}

             =\farc{0.60\times 0.20}{0.84}\\\\=0.14286\\\\\approx 0.143

Thus, the probability of Thomas inviting Madeline to the party over the phone is 0.143.

6 0
3 years ago
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