I NEED HELP PLEASE! WILL MARK BRAINLIEST IF CORRECT !

The measure of the angle 5 is 70 degrees. Option A

A transversal line can be defined as a line intersecting two or more lines at distinct or different points.

The properties of a transversal are;

From the information given, we have that;

<3 = 110 degrees

Note that angles on a straight line measures 180 degrees

Then, we have;

<3 + <5 = 180

substitute the values

110 + <5 = 180

collect like terms

< 5 = 70 degrees

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The point estimate for the family income is $49,965

Explain point estimate

A point estimate is a single value that is used to estimate an unknown parameter of a population based on a sample from that population. It is calculated from the sample data and provides a single best guess for the parameter, but may not always be an exact or accurate representation of the true value.

According to the given information

The midpoint of the confidence interval is the point estimate for the mean family income. To find the point estimate, we take the average of the upper and lower limits of the confidence interval:

Point estimate = (lower limit + upper limit) / 2

Point estimate = ($41,300 + $58,630) / 2

Point estimate = $49,965

Therefore, the point estimate used to create this interval is $49,965.

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Answer:

Step-by-step explanation:

ratio = fraction = division

72 : 12          divide both side by 12

6 : 1

Answer:

5

Step-by-step explanation:

Because a^2 + b^2 = c^2, that means c^2 - b^2 = a^2, therefore:

13^2 - 12^2 = b^2

169 - 144 = b^2

25 = b^2

5 = b

Brainliest? ;)

It helps a lot! (if I get 8 more, I am in the rank of Ace!)

Answer:

x = -5/2

Step-by-step explanation:

The truth value of the statement is false

Given that

The statement "even numbers are divisible by 2" is true

The above statement is a conditional statement and we can calculate the following properties for the statement

In this case, we are to calculate the negation of the statement

When the statement "even numbers are divisible by 2" is negated, we have

The statement "even numbers are not divisible by 2" is not true

In logic expressions,

not true means false

So, the truth value of the statement is false

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Based on the addition of fractional values, the remining distance, in miles, that Samantha needs to walk to reach her goal of walking 9¹/₂ miles by the end of the day is 3.92 miles.

The remaining distance that Samantha has to walk to meet her goal can be determined using fractional subtraction.

Subtraction operation is one of the four basic mathematical operations.

Fractional subtraction involves the subtraction of fractional values.

The total number of distance to walk = 9¹/₂ miles

The distance Samantha walks before lunch = 3¹/₄ miles

The distance Samantha walks after resting = 2¹/₃ miles

The remaining distance = 3.92 miles (9¹/₂ - 3¹/₄ - 2¹/₃)

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The value of the algebraic expression x³ · (x³ - 18) is approximately - 1. (Right choice: D)

In this problem we need to determine the value of an algebraic expression, this can be found by algebra properties. First, write the entire expression:

x³ · (x³ - 18)

Second, clear x in the other expression:

x · (x - 3) = - 1

x² - 3 · x = - 1

x² - 3 · x + 1 = 0

x = 1.5 ± 0.5√5

Fourth, substitute in the equation of the first step:

(1.5 ± 0.5√5)³ · [(1.5 ± 0.5√5)³ - 18]

(3.375 ± 7.546 + 5.625 ± 1.398) · [(3.375 ± 7.546 + 5.625 ± 1.398) - 18]

(9 ± 8.944) · (- 9 ± 8.944)

(± 8.944)² - 9²

- 1.005

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A reasonable estimate of the number of times the spinner will land on a section labeled 5 over the course of 150 spins is: 40 times

We are told that Each section is labeled with a number between 1 and 5.

5 is on the spinner 3 times. The spinner is divided in 12 sections.

Thus:

[tex]\dfrac{3}{12}=\dfrac{\text{x}}{100}[/tex]

[tex]\text{x}=\dfrac{25}{100}[/tex]

Now, if there are 150 spins, it means that a reasonable estimate of the number of times the spinner will land on a section labeled 5 over the course of 150 spins is:

[tex]\text{P(label 5)} = \huge \text(\dfrac{25}{100} \huge \text) \times 150[/tex]

[tex]\text{P(label 5)} = 37.5[/tex]

Approximating to the nearest ten gives;

[tex]\text{P(label 5)} = 40[/tex]

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Answer: 60 stamps

Step-by-step explanation:

a=2h

a=4(h-15)

2h=4(h-15)

h=2(h-15)

h=2h-30

-h=-30

h=30

a=2h

a=2*30

a=60 stamps

Answer:

$65 × 20 × 1.035 = $1,345.50

Answer:

67.275

Step-by-step explanation:

find 3.25% of 65

than add the answer to 65

The sum of the given vectors is 14i+11j.

Given that are vectors u = <3, 3> and v = <11, 8> we need to find u + v,

So,

Considering the vectors, a and b in two-dimensional,

[tex]\overrightarrow{a} = x_1i+y_1j\\\overrightarrow{b} = x_2i+y_2j\\[/tex]

The following step is used to find out the vector sum of a and b;

i-component of the vector a is added with the i-component of the vector b,

j-component of the vector a is added with the j-component of the vector b,

Therefore, the sum is =

[tex]\overrightarrow{a}+\overrightarrow{b} = (x_1+x_2)i +(y_1+y_2)j[/tex]

Here,

[tex]\overrightarrow{u} = 3i+3j\\\\\overrightarrow{v} = 11i+8j[/tex]

The sum =

[tex]\overrightarrow{u}+ \overrightarrow{v} =(3i+3j)+(11i+8j)\\\\= (3+11)i + (3+8)j\\\\= 14i+11j[/tex]

Hence the sum of the given vectors is 14i+11j.

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The true statements are as follows:

Conditional probability is the probability of an event or outcome occurring given that a prior event or outcome has occurred.

It is determined by multiplying the likelihood of the earlier occurrence by the increased likelihood of the later, or conditional, event.

Considering the last option:

P(A and B) = P(A) * P(B).

P(A and B) = (3/6) * (3/6)

P(A and B) = 1/12,

P(A) - P(B) = 3/6 - 3/6

P(A) - P(B) = 0

Hence, P(A and B) ≠ P(A) * P(B).

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Answer:

7 because of it invalidity

To find the percentage increase, first find the difference between the two prices:

$9.62 - $9.53 = $0.09

Then, divide the difference by the original price:

$0.09 ÷ $9.53 = 0.0094

Finally, multiply by 100 to convert to a percentage and round to the nearest tenth of a percent:

0.0094 × 100 ≈ 0.9%

Therefore, the percentage increase is approximately 0.9%.

The sum of the measures of the angles 1 through 6 is 360 degrees

Given that

The diagrams of three triangles that intersect at a point

The sum of the measures of the angles 1 through 6 can be calculated using the theorem of angles at a point

So, we have

2 * (180 - ∠1 - ∠2 + 180 - ∠3 - ∠4 + 180 - ∠5 - ∠6) = 360

Divide through by 2

So, we have

180 - ∠1 - ∠2 + 180 - ∠3 - ∠4 + 180 - ∠5 - ∠6 = 180

Collecting the like terms, we have

∠1 + ∠2 + ∠3 + ∠4 + ∠5 + ∠6 = 180 + 180 + 180 - 180

Evaluating the like terms, we have

∠1 + ∠2 + ∠3 + ∠4 + ∠5 + ∠6 = 360

Hence, the solution is 360 degrees

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Redline John walk 6 yards before driving in his stake.

Blue line Paul drove 16 yards before driving in his stake.

Distance between John and Paul = 17.10

Red line represent the path john walked

1 box = 1 yard

Total number of boxes = 6

Total distance travelled = 6 yards

Blue line represent the path paul walked

1 box = 1 yard

Total number of boxes = 16

Total distance travelled = 16 yards

Using Pythagorean theorem

(hypotenuse)² = (perpendicular)² + (base)²

(hypotenuse)² = 6² + 16²

(hypotenuse)² = 36 + 216

(hypotenuse)²  = 292

hypotenuse = 17.08

hypotenuse = 17.10

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Answer:

Step-by-step explanation:

The volume of a rectangular pyramid is

(1/3)lwh.

Where l is the length of the base, w is the width of the base, and h is the height of the pyramid.

I can't see what the dimensions are, but I hope this helps.

Answer:

function

Step-by-step explanation:

y depends on the value of x

Answer:

By the Triangle Inequality Theorem:

10 + 14 > x, so x < 24

10 + x > 14, so x > 4

We have 4 < x < 24, so B, D, E, and F are correct.

Options B, C, D and E are correct answers.

Given that, a triangle has two sides of lengths 10 and 14.

We need to find what value could the length of the third side be and check all that apply.

What is the triangle inequality theorem?

Triangle inequality, in Euclidean geometry, theorem that the sum of any two sides of a triangle is greater than or equal to the third side; in symbols, a + b ≥ c. In essence, the theorem states that the shortest distance between two points is a straight line.

Now, from the given options:

A) 10, 14, 26

10 + 14 = 24 < 26 the triangle can not be formed

B) 10, 14, 16

10 + 14 = 24 > 16 the triangle can be formed

C) 10, 10, 14

10 + 10 = 20 > 14 the triangle can be formed

D) 8, 10, 14

8 + 10 = 18 > 14 the triangle can be formed

E) 5, 10, 14

5 + 10 = 15 > 14 the triangle can be formed

F) 2, 10, 14

2 + 10 = 12 < 14 the triangle can not be formed

Therefore, options B, C, D and E are correct answers.

Answer:

-2

Step-by-step explanation:

At x = 2, the graph lands on y = -2 or (2, -2)

Answer:

2 1/2 is the third small vertical line after the 2.

1 5/6 is the first vertical line to the left of the 2.

Answer: the points of intersection are:

((5 + sqrt(17)) / 2, (5 + sqrt(17)) / 2) and ((5 - sqrt(17)) / 2, (5 - sqrt(17)) / 2)

Step-by-step explanation: A substitution of y=x in the equation can assist in determining the point of intersection with the line y=x.

2x^2-10x+4=0

A quadratic equation 2x squared minus 10x plus 4 equals zero.

The equation is x squared minus 5x plus 2 equals zero.

By applying the quadratic equation, we obtain:

One possible paraphrasing of this mathematical expression could be: The value of x can be found by adding or subtracting the square root of the difference between 5 squared and 412, and then dividing the result by 2.

One possible paraphrase: The value of x can be found by taking the solutions of the equation x^2 - 5x + 17/4 = 0, which are x = (5 + sqrt(17))/2 and x = (5- sqrt(17))/2.

Thus, the values on the x-axis where the points intersect can be identified as:

Two expressions that give the value of x are: x equals half the sum of 5 and the square root of 17, and x equals half the difference between 5 and the square root of 17.

By inserting these x-values into the equation y=x, we can obtain the corresponding y-coordinates.

Two equations yield the value of y. The first equation involves adding the square root of 17 to 5 and dividing the sum by 2. The second equation involves subtracting the square root of 17 from 5 and dividing the difference by 2 to obtain y.

The time it would take the pool to fill up when using both of the hoses at the same time is B. 10 minutes.

First, find the time taken by the first yard hose to fill the pool:

= 30 / 2

= 15 minutes

Using this, we can find the time it would take both hoses to fill the pool when running together as:

= (1 pool / 30 minutes) + (1 pool / 15 minutes)

= (1 + 2) pools / 30 minutes

= 3 pools / 30 minutes

If they can fill 3 pools in 30 minutes, then they would fill one pool in :

= 30 / 3

= 10 minutes

In conclusion, it will take 10 minutes for the pool to fill up when using both hoses at the same time.

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Answer: B. They have the same measure

Step-by-step explanation:

its intercepted arc are equal in measure. This means that arc HS is equal to 40 degrees. Notice that arc HS is the intercepted arc of inscribed angle HMS.

If you earn 35 pesos each week, in 3 months you would have 500 pesos or a little more.

In Mathematics, a direct proportion simply refers to a mathematical equation which is typically used to represent the equality of two (2) ratios.

By applying direct proportion to the given information, we have the following mathematical equation:

1 week = 35 pesos

x weeks = 500 pesos

By cross-multiplying, we have the following:

35x = 1 × 500

35x = 500

x = 500/35

x = 14 weeks.

Conversion:

4 weeks = 1 month

x months = 14/4 = 3 months.

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Complete Question:

If I earn 35 pesos each week, in how many months will I have 500 pesos or a little more?

Answer:

A. f(x) = √2 + 3 is the answer

Kaden's payment is therefore around $920.17 every month.

Payment, in the dictionary's definition, is "the action or process of paying someone or something or of being paid." It can also mean "something given as a reward .

We may use the formula for calculating monthly payments on a loan 7 to determine Kaden's monthly payment:

PMT is equal to (PV x r) / (1 - (1 + r)(-n)).

```

where:

Monthly Payment = PMT

PV stands for present value (loan amount).

- n = overall number of periods - r = interest rate per period

The following is the calculation we can use to determine Kaden's monthly payment:

PMT = (PV x r) / (1 - (1 + r)(-n)

= ($45,300 - $4,500) x (0.0475 / 12) / (1 - (1 + 0.0475 / 12)(-4 x 12)

= $920.17

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