There are 7,800,000,000 people on planet Earth. The average mass of a human is
approximately 130 pounds. What is the approximate mass of all humans on planet Earth?
Workspace and Equation: Launch Problem

Answer: a= 24 , B is 13

Step-by-step explanation:

A + B = 37

A = B +21

Answer:

m=14

Correct me if I'm wrong ^•^

Answer:

m = -49

Explanation:

Combine like terms

13m - 34m + 42m - 22m + 8 = -41

-m + 8 = -41

Subtract 8 from both sides of the equation

-m + 8 = -41

-m + 8-8 = -41 -8

Simplify

Subtract the numbers

-m = -49

Answer:

24

Step-by-step explanation:

Answer:

The third option

Step-by-step explanation:

the formula is basically reversed, you can check it yourself by giving the W and L fake values then execute the first formula then the second formula and you will receive the value of your length as your answer

If AB = 19 and AC = 17 then the value of x be 95/9 or 10.5555.

In geometry, a line that divides an angle into two equal angles is referred to as an angle bisector. By definition, a bisector is something that divides an object or a shape into two equal parts. A ray is said to be an angle bisector if it divides an angle into two equal portions of the same measure.

The ray, line, or segment that divides an angle into two equal portions is known as the angle bisector in geometry. A 60-degree angle, for instance, will be split into two angles of 30 degrees each by an angle bisector. To put it another way, it separates one angle into two smaller congruent angles.

The segment AD bisects angle BAC.

Given: AB = 19 and AC = 17

AD is an angle bisector of BAC and divides the opposite side into segments that are proportional to the other two sides, that is

Let the equation be

\($& \frac{B D}{C D}=\frac{A B}{A C}(\text { substitute values ) } \\\)

\($& \frac{x}{20-x}=\frac{19}{17}(\text { cross- multiply) } \\\)

Simplifying the above equation, we get

\($$x \cdot 17=380-19 x$$\)

36x = 380

Divide both sides by 36, we get

\($\frac{36 x}{36}=\frac{380}{36}$$\)

x = 95/9 = 10.5555

Therefore, the value of x be 95/9 or 10.5555.

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Answer:

What's the wildflowers trails current length so I can help

A circle's radius, diameter, circumference, circumference, arc, chord, secant, tangent, sector, and segment are its constituent elements.

the circumference or surface of a circle, sphere, or other object in a straight line: A circle's diameter and radius are equal. such a line's length. any radial or radiating element.

The chord of a circle can be defined as the line segment joining any two points on the circumference of the circle. It should be noted that the diameter is the longest chord of a circle which passes through the center of the circle.

given

Circle with Centre 'C'

radius=r=AC=CB

Diameter=d=2r=AB.

A circle's radius, diameter, circumference, circumference, arc, chord, secant, tangent, sector, and segment are its constituent elements.

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Answer:

18 ft

1500 pounds

Step-by-step explanation:

6 x 3 = 1 8

500 x 3 = 1500

Answer:

lmfa you answer my questions i recently posted ill answer yours...

Step-by-step explanation:

okay?

Answer:

Step-by-step explanation:

16 + 24 + 1 1/2 =

16 + 24 +  1.5 =

41.5

or

83/2

Answer:

\(16+24=40\)

\(40+1 \frac{1}{2} =41.5\\\)

Hope it helps^^

Answer:

okay thnx

Step-by-step explanation:

Answer:

a=36

Step-by-step explanation:

18=a/2

×2 ×2

36=a

Imao thanks 4 the free 5 points

Have a good day bro cya

\( \frac{150}{10} = \frac{300}{20} = \frac{450}{30} = \frac{600}{40} = 15\)

\(for \: x = 15y\)

\(50x = 50(15) = 750.00\)

Answer:

8)

9)

10)

11)

Answer:

the statement that is true is: A and B are not independent because P(AIB) + P(B) is not equal to P(BIA) + P(A)

Step-by-step explanation:

ur welcome

The required answer is: absolute minimum value \($= -73$\) and absolute maximum value \($= 161$\).

Given function is: \($$f(x) = 2x^3 - 6x^2 - 48x + 1$$\)

We need to find absolute minimum value and absolute maximum value of this function over the interval \($[-3,5]$\).

Firstly, let's find the critical points of \($f(x)$\) on the interval \($[-3,5]$\).

\($$f(x) = 2x^3 - 6x^2 - 48x + 1$$\)

\($$f'(x) = 6x^2 - 12x - 48$$\)

\($$f'(x) = 6(x-2)(x+4)$$\)

Therefore, critical numbers are \($x=2$\) and \($x=-4$\).

Now, we have three candidates to be the absolute maximum and absolute minimum points, they are:

\($x=-3$\), \($x=2$\) and \($x=5$\).

We calculate the function value at each point.

\($$f(-3) = -32$$\)

\($$f(2) = -73$$\)

\($$f(5) = 161$$\)

Hence, absolute minimum value of the function \($f(x)$\) over the interval \($[-3,5]$\) is \($-73$\) and the absolute maximum value of the function \($f(x)$\) over the interval \($[-3,5]$\) is \($161$\).

Therefore, the required answer is:

absolute minimum value \($= -73$\) and absolute maximum value \($= 161$\).

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In a hypothesis testing context, before examining the data, one should typically decide whether the alternative hypothesis is one-sided or two-sided. This decision is based on the specific research question and the expected direction of the effect being tested.

It helps determine the appropriate statistical test and the formulation of the null and alternative hypotheses.

The computation of the p-value and the decision of whether or not to reject the null hypothesis are made after examining the data and conducting the statistical analysis. The p-value is a measure of the strength of the evidence against the null hypothesis, and it is compared to a predetermined significance level to make a decision. If the p-value is below the significance level, the null hypothesis is typically rejected in favor of the alternative hypothesis.

Therefore, the correct answer is (c) decided whether the alternative hypothesis is one-sided or two-sided.

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Using the value of ∫01x3+1dx obtained above, we can approximate the value of∫0.50x3+1dx as:Simpson's Rule ∫abf(x)dx≈b−a3n[f(a)+2∑i=12n−1f(ai)+4∑i=14n−1f(xi)+f(b)]≈15[0+2{(13)3+1}+4{(14)3+1}+13+3]≈0.7828Therefore, the solution to part b at x=0.5 to three decimal places is approximately equal to 0.7828.

The solution to part b at x

=0.5 to three decimal places using Simpson's Rule with n

=4 is given as follows:Approximate the value of∫01x3+1dx, with Simpson's Rule using n

=4 subintervals.Simpson's Rule formula for integrating a function, f(x), with n subintervals is given as:Simpson's Rule ∫abf(x)dx≈b−a3n[f(a)+2∑i

=12n−1f(ai)+4∑i

=14n−1f(xi)+f(b)]where h

=(b−a)n and xi

=a+ih for i

=1,2,3,...,n.Substituting a

=0, b=1, f(x)

=x3+1, and n

=4 in Simpson's Rule formula:∫01x3+1dx≈14[0+2{(13)3+1+(23)3+1}+4{(14)3+1+(34)3+1}+13+3]≈1.1354The value of ∫01x3+1dx is approximately equal to 1.1354, using Simpson's Rule with n

=4 subintervals. We want to approximate the solution to part b at x

=0.5 to three decimal places. Using the value of ∫01x3+1dx obtained above, we can approximate the value of∫0.50x3+1dx as:Simpson's Rule ∫abf(x)dx≈b−a3n[f(a)+2∑i

=12n−1f(ai)+4∑i

=14n−1f(xi)+f(b)]≈15[0+2{(13)3+1}+4{(14)3+1}+13+3]≈0.7828Therefore, the solution to part b at x

=0.5 to three decimal places is approximately equal to 0.7828.

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Answer:

3x+1

Step-by-step explanation:

(2x+x+3+6x)/3

9x+3/3

3x+1

The final result is a simplified algebraic expression 3x + 1 that represents the average of 2x, x + 3, and 6x.

Expressions are defined as mathematical statements that have a minimum of two terms containing variables or numbers.

The average of 2x, x + 3, and 6x can be represented by the algebraic expression (2x + (x + 3) + 6x)/3.

This expression takes the sum of 2x, x + 3, and 6x, and then divides that sum by 3, which is the number of terms being averaged.

Alternatively, the average can be represented by (2x + x + 6x + 3) / 3 = (9x + 3) / 3 = 3x + 1.

In either case, the final result is a simplified algebraic expression that represents the average of 2x, x + 3, and 6x.

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Answer:

45 to 3

Step-by-step explanation:

1:15

There are 3 teachers and 45 students. 45 / 3 = 15

Answer:

The steps are more or less the same, except for one new addition:

1. Divide the tens column dividend by the divisor.

2. Multiply the divisor by the quotient in the tens place column.

3. Subtract the product from the divisor.

4. Bring down the dividend in the one's column and repeat it.

Step-by-step explanation:

Answer:

d= -1/8

Step-by-step explanation:

8d+d+3d+2+4d= 16d+2

16d= -2

d= -1/8

Using mathematical operations, the greatest number of songs Aerabella can play at her Sweet 16 party is 106.

The number of songs Aerabella can play is determined by subtracting the fixed charge for the day from her spending budget and dividing the difference by the unit charge per song.

Subtraction and division operations are two of the four basic mathematical operations, including addition and multiplication.

The total spending budget = $130

The fixed rental charge for a DJ = $50

The charge per song (unit rate) = $0.75

The variable cost for the party = $80 ($130 - $50)

The number of songs Aerabella can play = 106.67 ($80 ÷ $0.75)

= 106

Thus, based on the mathematical operations of subtraction and division, and given the fixed cost of hiring a DJ, the highest number of songs Aerabella can play for her Sweet 16 party is 106.

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Answer:

1131 cubic units

Step-by-step explanation:

The height of a cylinder is 10 and the area of a base is 36π square units. What is the volume in cubic units?

Volume of a cylinder = πr²h

Height = 10 units

Area of the base of a cylinder = πr² = 36π =

Hence:

Volume of the cylinder = 36π × 10

= 1130.9733553 cubic units

= Approximately = 1131 cubic units

Step-by-step explanation:

9.1

....................

Answer:

9.1

Step-by-step explanation:

9.053  (the bold number is the tenth place)

(since the number at the right of 0 is 5 and above we add 1 to 0, which makes it 1) 9.1!

Paragraph represents the contain of venn diagram:

Drama and other fiction are similar in many ways.

Drama and other fiction are alike because they both have characters, dialogue and written for people to enjoy.

In some ways, Drama and other fiction are different.

Drama and other fiction are different because drama is scenes and acts, actors perform, and the goal is to make audience enjoy, while other fiction is in the form of paragraph and chapters, no actor needed to perform, basically no performance - just let the people read the text.

In reading the Venn diagram, pay attention to the universal set and other sets that are in the Venn diagram. The members of a given set are on a curve bounded by that set.

From the Venn diagram above, it can be seen that the area in the middle is called the slice area. This means that it has the same area on the right and left. In this case "Drama" and "other fiction", both of them have in common, namely:

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Step-by-step explanation:

First you do pie then you will get 616 then you divide 616 by 2 and youll get 308 then yoi do it again and youll get 154

Inequality can be used to determine x, the greatest number of 120-kilogram crates that can be loaded onto the shipping container is  8000 + 120C <= 27500

An inequality is a relationship that allows us to contrast two or more mathematical expressions.

Knowing that;

Each carton weighs 120 kg.

The container's maximum weight when loaded is 27500 kg.

Weight of the container as it is currently loaded: 8000 kg

Now that we have merged, we have;

Solution

because 8000 grams have already been loaded kilograms

into the container

each crate weighs 120 kilograms.

so 8000 + 120C <= 27500

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The binomial distribution approximates a normal distribution under the following circumstance: a. When npq > 10,

where n is the sample size, p is the probability of success, and q is the probability of failure. When npq > 10, the binomial distribution is approximately normal with a mean of np and a standard deviation of sqrt(npq).

Binomial distribution is a probability distribution that describes the probability of a certain number of successes in a fixed number of independent trials, each with the same probability of success. The trials can be either "success" or "failure" events, and the probability of success is denoted by p. The binomial distribution is described by two parameters: n, the number of trials, and p, the probability of success in each trial.

The probability mass function of the binomial distribution is given by the formula:

P(X = k) = (n choose k) * p^k * (1-p)^(n-k)

where X is the random variable denoting the number of successes, k is the number of successes, n is the number of trials, p is the probability of success in each trial, and (n choose k) is the binomial coefficient, which represents the number of ways to choose k successes from n trials.

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