Write 10,100,or 1,000 to make each statement true. A. 1,000,000 is--------------- times greater than 10,000.

Answer:

(m+3) (m+5)

Step-by-step explanation:

Answer:

1/5

Step-by-step explanation:

Because 5 times 20 equals 100 and 1/5 is 20/100 or 20%

Answer:

D.) .20

Step-by-step explanation:

if you move the decimal two places to the right then replace it with a %, you will get 20%. Hope this helps!

The function with the steepest slope is \(y = 7x - 3\).

The correct answer is C.

The linear function with the steepest slope is the one with the highest absolute value for the coefficient of x.

Let's compare the coefficients of x in each of the given functions:

\(y = -8x + 5\)

Slope: -8

\(y - 9 = -2(x + 1)\)

Simplifying, we get \(y - 9 = -2x - 2\)

Rearranging, we have \(y = -2x + 7\)

Slope: -2

\(y = 7x - 3\)

Slope: 7

\(y + 2 = 6(x + 10)\)

Simplifying, we get \(y + 2 = 6x + 60\)

Rearranging, we have \(y = 6x + 58\)

Slope: 6

Therefore, the steepest slope is the \(y = 7x - 3\).

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The solution for the given inequality is, (-∞, -5] ∪ [-1, ∞).

What is inequality?

In mathematics, inequalities describe the relationship between two values that are not equal. Equal means to be equal, not. The "not equal symbol (≠)" is typically used to indicate that two values are not equal. But different inequalities are used to compare the values to determine whether they are less than or greater than.

Consider, the given inequality

|x + 3| - 2 ≥ 0

⇒ |x + 3| ≥ 2

Using: If |u| ≥ a,  a > 0 then u ≤ -a, u ≥ a

⇒  x + 3 ≤ -2,    x + 3 ≥ 2

x ≤ -5,      x ≥ -1

Hence, the solution for the given inequality is, (-∞, -5] ∪ [-1, ∞).

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A chi-squared test was used to examine the relationship between level of hiking expertise and direction taken when lost. With a calculated chi-squared value of 4.6875, which is less than the critical value of 5.991, there is no evidence of an association in the sample of 200 hikers.

To determine whether there is an association between the level of hiking expertise and the direction the hiker would take if lost, we can perform a chi-squared test for independence.

First, we need to calculate the expected counts for each cell under the assumption that there is no association between the variables. We can do this by multiplying the row total and column total for each cell and dividing by the grand total.

The expected counts are as follows:

                       Uphill      Downhill      Stay in same place

Novice            9.375        18.75                 21.875

Experienced  10.625       21.25                24.125

Next, we can calculate the chi-squared test statistic:

chi-squared = sum((observed count - expected count)^2 / expected count)

Using the observed counts from the table and the expected counts calculated above, we get:

chi-squared = 4.6875

Using a chi-squared distribution table with 2 degrees of freedom (2 rows - 1, 3 columns - 1), we find that the critical value for a significance level of 0.05 is 5.991.

Since the calculated chi-squared value (4.6875) is less than the critical value (5.991), we fail to reject the null hypothesis that there is no association between the level of hiking expertise and the direction the hiker would take if lost.

Therefore, we do not have convincing evidence of an association between the two variables based on this sample of 200 hikers.

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Complete question:

A mountain rescue service wants to study the behavior of lost hikers. Knowing more about the direction in which lost hikers tend to walk would allow more effective search strategies.

Two hundred hikers are selected at random from those applying for hiking permits, and they are asked whether they would head uphill, downhill, or stay in the same place if they became lost while hiking. Each hiker was also classified as to whether he or she was a novice or an experienced hiker. The following table is a summary of the data collected.

                       Uphill          Direction Downhill             Stay in same place

Novice 20           15                      50                                      50

Experienced       20                     30                                      40

Do these data provide convincing evidence of an association between the level of hiking expertise and the direction the hiker would take if lost? Give appropriate statistical evidence to support your conclusion.

Answer:

5y-2=9

Step-by-step explanation:

Hopefully this helps :)

Answer:

standard form means that the terms are ordered from biggest exponent to

lowest exponent. The leading coefficient is the coefficient of the first term in a

polynomial in standard form . For example, 3x^4 + x^3 - 2x^2 + 7x.

Since it is a right triangle, apply the Pythagorean theorem:

c^2 = a^2 +b ^2

Where:

c= hypotenuse = 3

a & b = the other 2 legs of the triangle = (2 and x )

x= distance between the two docks

Replacing:

3^2 = 2^2 + x ^2

Solve for x:

9 = 4 + x^2

9-4 = x^2

5 = x^2

√5 = x

x= 2.2 mi

The simplified form of √([2m5z6]/[xy]) is (√2m√5z√6) / (√x√y).

To simplify the expression √([2m5z6]/[xy]), we can break it down step by step:

Simplify the numerator:

√(2m5z6) = √(2) * √(m) * √(5) * √(z) * √(6)

= √2m√5z√6

Simplify the denominator:

√(xy) = √(x) * √(y)

Combine the numerator and denominator:

√([2m5z6]/[xy]) = (√2m√5z√6) / (√x√y)

Thus, the simplified form of √([2m5z6]/[xy]) is (√2m√5z√6) / (√x√y).

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Answer:-(-1,026/3

Step-by-step explanation:

a) The difference between​ carrier's highest data speed and the mean of all 50 data​ speeds is of: 54.62 Mbps.

b) This difference represents 1.54 standard deviations.

c) The z-score is of z = 1.54.

d) The carrier's highest data speed​ is not significant, as it is less than 2 standard deviations from the mean.

The parameters to this problem are given as follows:

Hence the difference between​ carrier's highest data speed and the mean of all 50 data​ speeds is obtained as follows:

72.6 - 17.98 = 54.62 Mbps.

Then we calculate the z-score, which is the division of this difference by the standard deviation, giving how many standard deviations the data is from the mean.

z = 54.62/35.53

z = 1.54

Hence the measure is 1.54 standard deviations from the mean, which is not unusual, as it is less than 2 standard deviations from the mean.

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Suppose that So, S1, S2,... is a sequence of subsets of N the following sets is guaranteed to be different from all sets in the sequence is S = {n² | n² & Sn}.

Subsets are a part of the mathematical concept of sets. A set is anything that is wrapped in curly braces, such as "a,b,c,d." If set A is a collection of even integers and set B is composed of the numbers 2, 4, and 6, then set A is the superset of set B and set B is said to be a subset of set A. Review Sets Subset and Superset for further details.

Set A is referred to as a subset of Set B if each element of Set A is also present in Set B. In other words, Set B includes Set A.

As an illustration, if set A has the elements X, Y, and set B contains the elements X, Y, and Z, then set A is the subset of set B.

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Answer:

Two of those figures have a vertex.

Step-by-step explanation:

Hope this helped Mark BRAINLIEST!!!

The number of figures has at least one vertex is 2. Therefore, option C is the correct answer.

A vertex is a point in geometry where two or more curves, lines, or edges converge. As a result of this definition, vertices are the intersection of two lines that create an angle as well as the corners of polygons and polyhedral.

From the given figure,

Sphere: Spheres have no vertex (the surface is a curve).

Triangular pyramid: Triangular pyramid has 5 vertex, 4 faces and 6 edges

Cube: Cube has 8 vertex, 6 faces and 8 edges.

Cylinder: A cylinder has 0 vertices. A cylinder has 2 edges. A cylinder has 2 faces and 1 curved surface.

Therefore, option C is the correct answer.

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The probability that either event will occur is P ( C ) = 0.89

Given data ,

Let the probability that either event will occur  be P ( C )

P ( A ) = 20/36

P ( B ) = 12/36

where P ( A or B ) = P ( C )

P ( C ) = P ( A ) + P ( B )

P ( C ) = 32/36

P ( C ) = 0.88888

Hence , the probability is P ( C ) = 0.89

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Answer:

7

Step-by-step explanation:

7x11=77

In fraction form, the answer is 1/4, which represents the simplified probability of the given event occurring.

To find the probability of picking a prime number and then picking another prime number, we first need to determine the total number of possible outcomes and the number of favorable outcomes.

Given the four numbers: 5, 6, 7, and 8, we can see that there are two prime numbers (5 and 7) and two non-prime numbers (6 and 8).

The total number of possible outcomes is 4 since there are four cards to choose from.

Now, let's consider the favorable outcomes, which are picking a prime number and then picking another prime number.

The probability of picking a prime number on the first draw is 2/4, as there are two prime numbers out of the four total cards.

Since we replace the card before the second draw, the probability of picking a prime number on the second draw is also 2/4.

To find the probability of both events occurring, we multiply the individual probabilities:

(2/4) * (2/4) = 4/16 = 1/4

Therefore, the probability of picking a prime number and then picking another prime number is 1/4.

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Answer:

what are you looking for?

Step-by-step explanation:

are you trying to find the equation?

Answer:

Opposite Sides of Parallelogram are equal

If All opposite sides are equal , it is Parallelogram

For this You need to use distance formula that is

√(x2-x1)2+(y2-y1) 2

Answer:

x=4

Step-by-step explanation:

Explanation:

As

x

and

y

are inversely proportional, the equation can be represented as

x

=

k

y

.

Substituting

x

=

2

and

y

=

12

, we get

2

=

k

12

=>

k

=

12

⋅

2

=>

k

=

24

.

Equation can be represented as

x

=

24

y

. So, when

y

=

6

, we get

x

=

24

6

=>

x

=

4

The dimensions of the room are approximately 5.87 meters by 7.63 meters.

Let's assume the width of the room is "x" meters.

According to the problem, the length of the room is 1.3 times the width, so the length would be 1.3x meters.

The perimeter of a rectangle is calculated by adding the lengths of all four sides. In this case, the perimeter is given as 27 meters.

Perimeter = 2(length + width)

Substituting the values we know:

27 = 2(1.3x + x)

Simplifying:

27 = 2(2.3x)

27 = 4.6x

Dividing both sides by 4.6:

x = 27 / 4.6

x ≈ 5.87

The width of the room is approximately 5.87 meters.

To find the length, we can multiply the width by 1.3:

Length = 1.3 * 5.87 ≈ 7.63

The length of the room is approximately 7.63 meters.

Therefore, the dimensions of the room are approximately 5.87 meters by 7.63 meters.

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Answer:

3 to 1

Step-by-step explanation:

Because the 6 is the bigger number but is also on the left which means the number on the right has to divide into the six therefore 3 to 1

The area of the canvas is 12 square inches and the minimum selling price is (a) $1.30

Here, we have

A rectangular frame that is 3 inches by 4 inches:

This means that

So, we have

Area = Base * Height

So, we have:

Area = 3 * 4

Evaluate

Area = 12

Hence, the area, in square inches, of the canvas is 12 sq inches

Start by calculating the Revenue using

Profit = Revenue - Cost

Where

Profit = 420

Cost = 400 * 0.25 = 100

So, we have

Revenue - 100 = 420

Revenue = 520

For the minimum selling price, we have

Minimum = Revenue/Number of brownies

So, we have

Minimum = 520/400

Evaluate

Minimum = 1.30

Hence, the minimum selling price is $1.30

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Answer:

A = 27 cm²

Step-by-step explanation:

\(A = lw\\Where, l=10.8 cm , w = 2.5 cm\\\)

Putting in the above formula

A = (10.8)(2.5)

A = 27 cm²

Part 1: The polynomial that represents the area of the hot tub = x² ft²; pool = (12x²-60x+75)ft² ; patio =.

Part 2: Cost of hot tub= $320; pool=$2541; patio = $104

To determine the area of the hot tub, pool and patio is carried out using the formula for the area of rectangle. That is; Area of rectangle = length× width

length = X ft

width = X ft

area = x² ft²

length = (6x-15) ft

width = (2x-5) ft

area = 6x -15× 2x-5

= 12x²-30x-30x+75

= (12x²-60x+75)ft²

length= (10x-12) ft

width = 2 +(2x-5)

= (2x-3) ft²

The cost of hot tub, pool and patio when X= 8 would be as follows:

area = x²

X = 8

area = 64ft²

But 1 ft² = 5$

64 ft² = ?

cost of hot hub = 64×5 = $320

area = (12x²-60x+75)ft²

where X = 8

area = 12(8)²-60(8)+75

= 768-480+75

= 363ft²

But 1 ft² = $7

363ft² = ?

cost of the pool = 363×7 =$2541

Area = (2x-3) ft²

X = 8

area = 2(8)-3

= 13ft

But 1 ft² = $8

. 13ft² = ?

Cost of patio = 13×8 = $104

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\(x^2-8x+10=x^2-8x+16-6=(x-4)^2-6\)

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Answer:

y=1/2x - 14

Step-by-step explanation:

y+6=1/2(x-16)

y+6 = 1/2x - 8    Distibute the 1/2 to the x and the -16

y = 1/2x - 14       Subtract the 6 from both sides to make the y be alone

                         -8-6 = -14

Mark me brainliest if this helps

Answer:

  300 mL

Step-by-step explanation:

If one part is 100 mL, then 3 parts will be 300 mL.

300 mL of water should be added.

Answer:

3x −14 = 52

Good luck have a good day! Took me a minute to figure out the question, but here you go!