The rapper NFL Oldgeezer has released some details about one of his upcoming albums. He states that the album is 39 minutes longs, with the average song length being 3 minutes. Approximately how many songs will be on the his next album ?

Answer: you add 1/6 each time and add the hour until you get 2/3

Step-by-step explanation: 1/6=1 1/3=2 and you keep going

Answer:

You can use the number line to find how many hours it will take the company to build the fence by multiplying whatever number you land on by 6

Step-by-step explanation:

If they build one mile of fence, it took 6 hours to build that much

If they build three miles of fence, it took them 18 hours to build that much

And so on and so forth

Answer:

Base is 30 m, height is 24 m, area is 360 sq m

Step-by-step explanation:

It gives you the base and height. (The base is the bottom or bottom line of something.)

Area of a triangle is always half the base times the height.

.5 * 30 * 24 = 360

The Height of the triangle is 24 m.

The base of Triangle is 37 m.

The Pythagoras theorem which is also referred to as the Pythagorean theorem explains the relationship between the three sides of a right-angled triangle. According to the Pythagorean theorem, the square of the hypotenuse is equal to the sum of the squares of the other two sides of a triangle.

Using Pythagoras theorem,

In a small Triangle

H² = P² + B²

25²= 24² + B²

625 = 576 + B²

B² = 49

B= 7 m

So, the base of Triangle is (30+ 70= 37 m

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To check the normality of the sampling distribution for a one-sample z confidence interval for proportions, the sample size should be large (typically n > 30), and the number of successes and failures in the sample should both be at least 10.

To check for normality of the sampling distribution for a one-sample z confidence interval for proportions, we need to ensure that the following conditions are met:

Large sample size: The sample size should be sufficiently large (typically n > 30). This is because the central limit theorem states that for large enough sample sizes, the sampling distribution of the sample proportion will be approximately normal, regardless of the underlying distribution of the population.

Success-Failure Condition: The number of successes (np) and failures (n(1-p)) in the sample should both be at least 10. This condition ensures that the binomial distribution of the sample proportion is approximately normal.

If these conditions are met, then we can assume that the sampling distribution of the sample proportion is approximately normal, and we can proceed to construct a one-sample z confidence interval for proportions.

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Answer:

if you go to a calculator just calculate 5x 16 and if I'm correct it's should be 80

Answer:

80

Step-by-step explanation:

there are 5 dots in each row and

and while the number of steps are increasing the rows are also increasing

therefore

\(16 \times 5 = 80\)

Answer:

51.86

Step-by-step explanation:

a) The polynomic expression is 4 · m · (m² + 3 · x · m - 2 · m - 6 · x).

b) The polynomic expression is 4 · m · (m - 2) · (m + 3 · x).

a) In this problem we need to rewrite the expression by the extracting the factor common to the four monomials that are part of the polynomial. Now we proceed to present the procedure in detail:

4 · m³ + 12 · x · m² - 8 · m² - 24 · x · m            Given

4 · (m³ + 3 · x · m² - 2 · m² - 6 · x · m)             Distributive and associative properties / (- a) · b = - a · b

4 · m · (m² + 3 · x · m - 2 · m - 6 · x)                Result

b) And now we factor the entire expression completely by algebraic means:

4 · m · (m² + 3 · x · m - 2 · m - 6 · x)                Given

4 · m · [m · (m + 3 · x) - 2 · (m + 3 · x)]             Distributive and associative properties / (- a) · b = - a · b

4 · m · (m - 2) · (m + 3 · x)                                Distributive and associative properties / (- a) · b = - a · b / Result

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Answer:

A) The polynomial formula is 4 m (m2 + 3 x m - 2 m - 6 x).

B) 4 m (m - 2) m + 3 x is the polynomial expression.

In order to solve this problem, step a) we must extract the factor that unites the four monomials that make up the polynomial and rewrite the expression. We'll now go over the steps in more detail:

4 m3 plus 12 x m2 minus 8 m2 minus 24 x m Given four (m3 + three x m2 - two m2 - six x m) distributive and associative properties (- a) · b = - a · b

4 m = (m2 + 3 x m - 2 m - 6 x) m2. Result

B) Next, we completely factor the expression using algebraic techniques:

4 m = (m2 + 3 x m - 2 m - 6 x) m2. When given 4 m [m (m + 3 x) - 2 m (m + 3 x)] properties of distribution and association (- a) · b = - a · b

4 · m · (m - 2) · (m + 3 · x) properties of distribution and association (- a) Result: b = - a b

Step-by-step explanation: hope this help

Answer:

x = 23

Step-by-step explanation:

Hello There!

We are given that AC and BD are diagonals of a rectangle

If you didn't know diagonals are congruent

So given that BC = 56 and AC = 2x + 10 we can use this equation to solve for x

56 = 2x + 10

now we solve for x

step 1 subtract 10 from each side

56 - 10 = 46

10 - 10 cancels out

now we have 46 = 2x

step 2 divide each side by 2

46/2=23

2x/2=x

we're left with x = 23

Answer:

x=23 is the answer

Step-by-step explanation:

good luck

Answer:

$20

Step-by-step explanation:

start with an equation. 15-(-5)=x. double negatives make positive so it becomes 15+5=x. therefore 20=x (x being the number kyle deposited).

The percentage by which the price of the car went up from the original price is 60% (third option)

The first step is to determine the price of the car after the percentage increase. Percentage is the fraction of a number as a value out of 100. The sign that is used to represent percentage is %.

Price of the car after the percentage increase = (1 + percent increase/100) x original cost of the car

Price of the car after the percentage increase = (1 + 20/100) x 20,000

Price of the car after the percentage increase = (1 + 0.2) x 20,000

Price of the car after the percentage increase = 1.2 x 20,000 = $24,000

Price after the $8,000 increase = $24,000 + 8,000 = $32,000

Percentage of the original price = (32,000 / 20,000) - 1 = 0.60 = 60%

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The proportion of cranberries required for the muffins is 4 pounds x 16 ounces/pound = 64 ounces of cranberries. Therefore, to make the muffins for the party, you will need 64 ounces of cranberries.

To calculate the amount of cranberries needed for the muffins at a party of 12 people, making 11/2-ounce muffins and assuming each person will have three muffins, we need to convert the measurements and quantities.

Given that each muffin weighs 11/2 ounces, and each person will have three muffins, we can calculate the total weight of muffins needed. 11/2 ounces is equivalent to 1.5 ounces, so each person will consume 1.5 ounces x 3 muffins = 4.5 ounces of muffins.

For a party of 12 people, the total amount of muffins required is 4.5 ounces/person x 12 people = 54 ounces of muffins.

Now, to determine the amount of cranberries needed for the muffins, we need to consider the recipe's proportion. The recipe makes 15 pounds of dough and calls for 4 pounds of cranberries. To convert pounds to ounces, we know that 1 pound is equal to 16 ounces.

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Answer:

Pfffttttt- Amateurs, it is quite simple really. Take a nice long look. In the picture is he answer. And I was just joking around, even I had to use a calculator for the answer.

Step-by-step explanation:

Put the x's together, the negatives and the positives.

Answer:

3.75x + $119 = $400.25

x  = $75

Step-by-step explanation:

Lauren needed to get her computer fixed. She took it to the repair store. The technician at the store worked on the computer for 3.75 hours and charged her $119 for parts. The total was $400.25. Write and solve an equation which can be used to determine a, the cost of the labor per hour.

3.75x + parts = $400.25

so:

3.75x + $119 = $400.25

subtract $119 from both sides:

3.75x + $119 - $119 = $400.25 - $119

3.75x = $281.85

divide both sides by 3.75

3.75x/3.75 = $281.85/3.75

x = $75

so the tech charged $75 per hour.

Answer:

\(\sf \boxed{ \sf y - 3 = \dfrac{3}{2} (x - 6)}\)

Explanation:

\(\sf Given \ equation: y = \dfrac{3}{2} x - 5\)

Comparing it with slope intercept form "y = mx + b" where 'm' is slope and 'b' is y-intercept.

Here slope: 3/2 and y-intercept: -5

Parallel slope has the same tangent slope.

Pass through point (x, y) = (6, 3)

Equation:

\(\sf y - y_1 = m(x - x_1)\)

\(\rightarrow \sf y - 3 = \dfrac{3}{2} (x - 6)\)

False. let a be a real square matrix. if a is diagonalizable then a is symmetric

Explanation: Diagonalizability and symmetry are two different properties of a square matrix. A real square matrix A is diagonalizable if it can be transformed into a diagonal matrix D through a similarity transformation with an invertible matrix P, i.e., A = PDP^(-1). A matrix is symmetric if A = A^T, where A^T is the transpose of A.

While it is true that every symmetric matrix is diagonalizable, the converse is not necessarily true. In other words, not every diagonalizable matrix has to be symmetric.

Conclusion: The statement "if A is diagonalizable then A is symmetric" is false because diagonalizability does not guarantee symmetry.

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2 Answers. It is certainly possible (in mostly silly cases). For example, suppose you sample the same x value twice and get two experimental y values that differ. One such case might be getting the points (0,−1) and (0,1) if we sample x=0 twice.

Answer:

yes because for data you need more than one line.

Step-by-step explanation:

Answer:

27 castles had not been preserved.

Step-by-step explanation:

Divide 135 by 5 and you will get 27.

27 times 4 is 108.

135-108=27

Answer:

44 degrees

Step-by-step explanation:

if BAC and DAE are complementary then their sum is equal to 90 degrees

90 - 36 = 44 degrees

Answer:

54

Step-by-step explanation:

your suppose to substract 90 degrees minus 36 = 54

90-36=54

The distance between two points:

\( \large \boxed{ \sqrt{(x_2 - x_1)^{2} + {(y_2 - y_1)}^{2} } }\)

From the graph, the given points are (-3,1) and (5,-4). Substitute the points in as we get:

\( \large{d = \sqrt{ {( - 3 - 5)}^{2} + {(1 + 4)}^{2} } } \\ \large{d = \sqrt{ { (- 8)}^{2} + {5}^{2} } } \\ \large{d = \sqrt{64 + 25} \longrightarrow \sqrt{89} } \)

Hence the distance between two points is √89.

Answer

The scale factor used to dilate the actual height of the musician to make the poster is 3 to 8

A dilation transformation is one in which the lengths or sizes of the object are resized proportionately.

The actual height of the musician = 6 feet

The height of the musician on the poster = 27 inches

6 feet = 6 × 12 inches = 72 inches

The scale factor is the ratio of height or lengths of the image to the actual height or lengths of the object, therefore;

The scale factor = Height of image ÷ Height of object

The scale factor used to make the poster = 27 inches ÷ 72 inches = 3/8

The scale factor of the poster = 3/8

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The answer indicates that it will take 2.38 yrs to for population to treble in size.

A population is any large group that has at least one resource is common. People do not make up all populations. Population numbers can include, but aren't limited to, people, animals, groups, organizations, buildings, houses, trucks, farms, and things.

Let's call the population after it has tripled "P_triple". Then:

P(t) = 3P(0) = 3 * 95

P_triple = 285

We want to find the time t such that P(t) = 285, so we'll set the two expressions equal to each other:

95 (1.53)^t = 285

Dividing both sides by 95:

(1.53)^t = 3

Taking the natural logarithm of both sides:

t = log(3) / log(1.53)

Approximating using a calculator:

t = approximately 2.38 years

So it will take approximately 2.38 years for the population to triple in size.

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The inverse of a function is shown in the picture we can calculate by interchanging the value of f(x) and x.

What is the inverse of a function?

A function that can reverse into another function is known as an inverse function or anti-function. In other words, the inverse of a function "f" will take y to x if any function "f" takes x to y. When a function is written as "f" or "F," its inverse is written as "f-1" or "F-1."

We have,
Functions are shown in the picture.
To find the inverse of a function plug in the place of f(x)→x and x→f(x) ⁻¹
f(x) ⁻¹ = 3(x + 17)/2

Similarly,
f(x) = x - 10
f(x) ⁻¹ = x + 10
f(x) = ∛2x
f(x) ⁻¹ = x³/2
f(x) = x/5
f(x) ⁻¹ = 5x

Hence, the inverse of a function is shown in the picture we can calculate by interchanging the value of f(x) and x.

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Answer:3x^2-9x/x^2-25

Step-by-step explanation:

Answer:

1/2 is the slope

Step-by-step explanation:

The antique jewelry dealer's expected profit is $88, calculated by multiplying each profit outcome by its probability and summing them up.

To calculate the expected profit, we multiply each profit outcome by its probability and sum them up.

Profit of $250:
0.22 (probability) * $250 (profit) = $55

Profit of $150:
0.30 * $150 = $45

Break-even:
0.40 * $0 = $0

Loss of $150:
0.08 * (-$150) = -$12

Now, we add up the results:
$55 + $45 + $0 + (-$12) = $88

Therefore, the expected profit for the antique jewelry dealer is $88.




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A polynomial is represented as \(\mathbf{ax^n + bx^{n-1} + cx^{n-2} + .... + d}\)

The leading coefficient of the polynomial is "a"

The leading coefficient of a polynomial is simply the coefficient of the variable with the highest power.

Take for instance:

\(\mathbf{2x^3 + 4x^2 + 5x - 6}\)

In the above polynomial,

This means that, the leading coefficient is 2

Another instance:

\(\mathbf{-6y^5 + 2y^4 + 19y^3 - y^2 -17y + 1}\)

In the above polynomial,

This means that, the leading coefficient is -6

In general,

The leading coefficient of the polynomial \(\mathbf{ax^n + bx^{n-1} + cx^{n-2} + .... + d}\) is "a"

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Answer:

Below in bold.

Step-by-step explanation:

s(t) = -16t² - 12t + 300

v(t) = ds/ dt = -32t - 12

At time t:

velocity = -32(4) - 12 = -140 ft/s.

If they run at the same speed, then William run 2 hour long.

The unitary method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.

Given that Eliot and William went hiking. They went at the same speed. Let x mph be their speed.

Elliot:

Distance = 8 miles

Speed = x mph

Time  = 8/x hours

William:

Distance = 12 miles

Speed = x mph

Time= 12/x hours

then

8/x + 2/3 = 12/x

x = 6

So, William's hike was 12/6 = 2 hours long.

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