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Semenov [28]
1 year ago
12

HELP, i really need help with these for questions, I’ll give Brainliest to whoever answers first, random answers will be reports

.

Mathematics
1 answer:
Tomtit [17]1 year ago
4 0

The angles and lengths of each of the given triangles are;

5) m∠B = 57.52°

6) B = 70.81°

7) AB = 55.43 Km

8) AC = 39.06 ft

<h3>How to use cosine rule?</h3>

The cosine rule is expressed as;

c = √[a² + b² - 2ab(cos C)]

5) Using cosine rule;

BC = √[21² + 13² - 2(21*13)(cos 91)]

BC = 24.89

Using sine rule, we can find angle B as;

21/sin m∠B = 24.89/sin 91

sin m∠B = (21 * sin 91)/24.89

sin m∠B = 0.8436

m∠B = sin⁻¹0.8436

m∠B = 57.52°

6) Using cosine rule;

14² = 11² + 13² - 2(11*13)(cos B)]

196 = 121 + 169 - 286(cos B)

cos B = (121 + 169 - 196)/286

cos B = 0.3287

B = cos⁻¹0.3287

B = 70.81°

7) Using cosine rule;

AB = √[24² + 36² - 2(24*36)(cos 134)]

AB = 55.43 Km

8) Using cosine rule;

AC = √[21² + 26² - 2(21*26)(cos 112)]

AC = 39.06 ft

Read more about cosine rule at; brainly.com/question/4372174

#SPJ1

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Olenka [21]

Answer:

mean=13.2

median=13

mode=14

Step-by-step explanation:

mean=sum of values/number of values

sum of values=9+17+14+12+14+14+9+11+10+20+10+22+11+11+9+15+14+15=237

number of values=18

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Mean=13.2

Arranging data in ascending order

9 9 9 10 10 11 11 11 12 14 14 14 14 15 15 17 20 22

n/2=18/2=9 is an integer so,

median= the average of (n/2)th and (n/2 +1)th observation

median=(12+14)/2=26/2=13

Median=13

Mode= The most repeated observation in the data

14 is repeated more than other numbers so, 14 is the mode for this data.

Mode=14

6 0
4 years ago
5. Simplify the expression.<br> 5+4·(8 — 6)2<br> 013<br> O21<br> 036<br> 040
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Use PEMDAS

P ---> Parenthesis

E ----> Exponents

M & D -------> Multiplication & Division

A & S ------> Addition & Subtraction

5 + 4*(8 - 6)² = 5 + 4*(2)²

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Evaluate.<br><br> 9!/7!<br><br> A.) 63<br> B.) 72<br> C.) 81
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ANSWER

B.) 72

EXPLANATION

Recall the expansion for the factorial notation:

n! = n \times (n - 1) \times (n - 2) \times ...3 \times 2 \times 1

We want to simplify

\frac{9!}{7!}

Let us expand the numerator up to 7! while maintaining the denominator.

\implies \: \frac{9 \times 8 \times 7!}{7!}

When we cancel out the common factors,we obtain:

\implies \: \frac{9 \times 8  \times 1}{1}

This simplifies to

\implies \: \frac{72}{1}  = 72

The correct answer is B.

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