PLS HELP

Which function represents the transformation that moves figures to the right 3 units and down 7 units?

Answer:

480 minutes

Step-by-step explanation:

that's your answer

Answer:

480 minutes.

Step-by-step explanation:

8×60=480.

Answer:

n / -5 = 2

n = - 10

1. The base pay Carter makes regardless of computer sales is $100

2. The linear relationship that shows the sales will be P = 100 + 10x

From the information given, Carter is a salesperson who sells computers at an electronics store and he makes a base pay amount each day and then is paid a commission for every computer sale he makes.

The starting salary is $100. This is the base pay.

The commission given is $10 per good sold. Therefore, the expression will be:

= 100 + 10x

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Answer:

Fraction :

\( \frac{4}{8} \)

No. of parts shaded : 4

Total No. of Equal parts : 8

Draw this :-

(in the picture)

Answer and Step-by-step explanation:

The answer is in the picture below:

#teamtrees #PAW (Plant And Water)

Sun'N'Fun is cheaper than Wavy Dave's after 4 hours.

Let y represent the total renting fee for x hours.

Wavy Dave's charges $17.50 per hour plus a $20 fuel fee. Hence:

y = 17.5x + 20

Sun'N'Fun charges $15.00 per hour plus a $30 fuel fee. Hence:

y = 15x + 30

For Sun'N'Fun to be cheaper than Wavy Dave's:

15x + 30 < 17.5x + 20

10 < 2.5x

4 < x

x > 4

Hence,  Sun'N'Fun is cheaper than Wavy Dave's after 4 hours.

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Answer: 82

Step-by-step explanation:

The equatiom formed will be =g(x)=0.2(x+3)^{2}-5.

According to our question-

It is the graph of  vertically compressed, and then translated 5 units down and 3 units to the left.

The parent function is:

First, it is multiplied by 0.2,which is a number less than 1, meaning it was vertically compressed.

Then, , which means that the function was shifted 3 units to the left.

Then, 5 was subtracted, which means that the function was shifted 5 units down.

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If line J is perpendicular to plane P, then line J is also perpendicular to every line that lies within plane P.

When a line is perpendicular to a plane, it always implies that the line is at right angles (90 degrees) with every single line within the plane - regardless of their direction or position.

This principle serves as one of the most basic laws in three-dimensional geometry.

Therefore, if line J intersects plane P and forms a square angle between them, then line J will also form a perfect 90- degree angle with all other lines situated inside the specified plane, making it perpendicularly connected to any line inside the plane P.

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Answer: 29

Step-by-step explanation:

Answer:

An equation in the slope-intercept form will be:

\(y=\frac{-1}{2}x+0\)

Step-by-step explanation:

Given the points

Finding the slope between points

\(\mathrm{Slope}=\frac{y_2-y_1}{x_2-x_1}\)

\(\left(x_1,\:y_1\right)=\left(4,\:-2\right),\:\left(x_2,\:y_2\right)=\left(2,\:-1\right)\)

\(m=\frac{-1-\left(-2\right)}{2-4}\)

\(m=-\frac{1}{2}\)

We know that the slope-intercept form of the line equation is

\(y=mx+b\)

where m is the slope and b is the y-intercept.

substituting the values m=-1/2 and the point (4, -2) to determine the y-intercept i.e. 'b'.

\(y=mx+b\)

\(-2=\frac{-1}{2}\left(4\right)+b\)

\(-2+b=-2\)

\(b=0\)

substituting the values m=-1/2 and b=0 to determine the line equation in slope-intercept form

\(y=mx+b\)

\(y=\frac{-1}{2}x+0\)

Thus, an equation in the slope-intercept form will be:

\(y=\frac{-1}{2}x+0\)

We can see here that the equivalent expressions are:

B. \((\frac{st}{x} )^{3} (\frac{xt^{2} }{s} )\)

C. \((\frac{st^{4} x}{x^{7}t^{-2} } ) (\frac{sx^{7} }{tx^{3} } )\)

An expression is a combination of values, variables, operators, and function calls that are evaluated to produce a result. Expressions can be simple or complex, and they can be used in various parts of a program to perform calculations, comparisons, assignments, and other operations.

We see here that the selected expressions are actually equivalent to \(\frac{s^{2}t^{5} }{x^{2} }\).

Thus,  \((\frac{st}{x} )^{3} (\frac{xt^{2} }{s} )\) =  \(\frac{s^{2}t^{5} }{x^{2} }\)

and  \((\frac{st^{4} x}{x^{7}t^{-2} } ) (\frac{sx^{7} }{tx^{3} } )\) =  \(\frac{s^{2}t^{5} }{x^{2} }\)

When the selected expressions are simplified and broken down they actually give us the given expression.

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Answer:

x > - 16

Step-by-step explanation:

41- 3/4 x < 53

Subtract 41 from each side

41-41- 3/4 x < 53-41

-3/4x < 12

Multiply each side by -4/3, remembering to flip the inequality

-4/3 * -3/4x > 12 * -4/3

x > - 16

Answer: 5.582 * 10^4  

Step-by-step explanation:

55,820=

55,820/10,000 * 10,000=

5.5820 * 10,000 =

5.5820 * 10^4 = 5.582 * 10^4

The interesting 5-digit number is 60000. there is an interesting 5 digit number n with the property that with a 1 after it, is 3 times as large as it is with a 1 before it.

Let's call the 5-digit number n. We know that if we add a 1 to the end of n, we get a 6-digit number that is three times as large as n with a 1 before it. In other words, we have:

10n + 1 = 3(100n + 1)

Expanding the right side of the equation, we get:

10n + 1 = 300n + 3

Subtracting 10n from both sides, we get:

1 = 290n + 3

Subtracting 3 from both sides, we get:

-2 = 290n

Dividing both sides by 290, we get:

n = -1/145

However, we are looking for a 5-digit number, so this solution doesn't make sense. We made a mistake by assuming that the number with a 1 before it is a 4-digit number, which is not necessarily true. Let's try again, but this time we'll call the number with a 1 before it "m" and assume that it has the same number of digits as n. Then we have:

10m + n = 3(10n + 1)

Expanding the right side of the equation, we get:

10m + n = 30n + 3

Subtracting n from both sides, we get:

10m = 29n + 3

We know that n is a 5-digit number, so it must be between 10000 and 99999. We can use this to narrow down the possibilities for m. If n is less than 34482 (the largest integer less than 100000/29), then the left side of the equation is less than 344820, which means that m must be less than 34482. On the other hand, if n is greater than or equal to 34482, then the left side of the equation is greater than or equal to 344820, which means that m must be greater than or equal to 34482. Therefore, we have:

34482 ≤ m < n

Let's try some values of n within this range. If n = 40000, then we have:

10m + 40000 = 120001

Subtracting 40000 from both sides, we get:

10m = 80001

This doesn't work, since m is not an integer. Let's try n = 50000:

10m + 50000 = 150001

Subtracting 50000 from both sides, we get:

10m = 100001

This also doesn't work, since m is not an integer. Let's try n = 60000:

10m + 60000 = 180001

Subtracting 60000 from both sides, we get:

10m = 120001

This works! We have found that n = 60000 and m = 12000. Therefore, the interesting 5-digit number is 60000.

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Answer:

a

Step-by-step explanation:

Answer:

3

Step-by-step explanation:

multiplication rule of exponents is to multiply the bases (sq rt 3) and add the exponents

(sq rt 3)^2 = 3

add exponents and power of 1

The equation used to determine the value of x for the length of a square side is:  4 x = 3 (x 1).

The given condition are-

Perimeter of square = 4x

Equilateral triangle perimeter = 3(x 1)

Equating both by the condition-

4x = 3(x 1)

Thus, the equation used to determine the value of x for the length of a square side is:  4 x = 3 (x 1).

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The inequality representing this problem is: s ≥ 122 the minimum number of t-shirts Esin needs to sell to make a profit is 122

To determine the minimum number of t-shirts Esin needs to sell to make a profit, we can set up an inequality that represents the cost and revenue involved.

Let's consider the cost and revenue components:

Cost:

Esin spent $2500 to purchase supplies initially. Additionally, she uses about $4.50 worth of supplies per t-shirt printed. So the total cost (C) for printing s t-shirts can be expressed as:

C = 2500 + 4.50s

Revenue:

Esin charges $25 for each t-shirt sold. The revenue (R) from selling s t-shirts can be expressed as:

R = 25s

To make a profit, the revenue should be greater than or equal to the cost. Therefore, the inequality representing the profit condition is:

Revenue ≥ Cost

25s ≥ 2500 + 4.50s

Simplifying the inequality:

25s - 4.50s ≥ 2500

20.50s ≥ 2500

Dividing both sides of the inequality by 20.50:

s ≥ 2500 / 20.50

Calculating the minimum number of t-shirts Esin needs to sell to make a profit:

s ≥ 121.95

Since the number of t-shirts must be a whole number, we round up to the nearest whole number. Therefore, the minimum number of t-shirts Esin needs to sell to make a profit is 122.

The inequality representing this problem is:

s ≥ 122

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Answer:

{3,4,5,6}

Step-by-step explanation:

The domain is the values for the inputs

The input is x so the values are {3,4,5,6}

The domain is  {3,4,5,6}

Answer:Because c is c

Step-by-step explanation:

Answer:

B

--------

Because:-

5, 12, 13 is a Pythagorean triple

3, 4, 5 is a Pythagorean triple

9, 12, 15 is a Pythagorean triple

7, 8, 9 is not a Pythagorean triple

use this rule:-

\(a^{2} +b^{2}=c^{2}\)

The exponential equation representing the given table is -

y = 2.84(1.072)ˣ.

Given is a function table as shown in below -

{X}   0     5        10       15       20

{Y}   0  4.02   5.69   6.97    8.05

Let the expression be -

y = A(B)ˣ

At {x} = 5, y = 4.02.

We can write -

4.02 = A(B)⁵                                               ... Eq { 1 }

At {x} = 10, {y} = 5.69

We can write -

5.69 = A(B)¹⁰                                            ... Eq { 2 }

Refer to the graph. The point of intersection represents -

A = 2.84
B = 1.072

The equation would be -

y = 2.84(1.072)ˣ                                      ... Eq { 3 }

Therefore, the exponential equation representing the given table is -

y = 2.84(1.072)ˣ.

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3230 Kilograms of the soil supplement are required for the entire Vineyard.

Some units that need to be recalled are as follows:

1 km = 1000 m

1 km^2 = 1000000 m^2

1 km^2 = 247 acres

1 kg = 1000 g

Let's tackle the problem now:

A vineyard has 145 acres of Chardonnay grapes.

145 acres = \(\frac{145}{247}\)× 1 km^2

145 acres = 145/247 km^2

145 acres ~ 0.587 km^2

A particular soil supplement requires 5.50 grams for every square meter of vineyard

1m^2 → 5.50 gram

1 km^2 = 10^6 →5.50 x 10^6 gram

1 km^2 →5.50 x 10^6 x 10^-3 kg

1 km^2 →5.50 x 10^3 kg

145 acres = 145/247 km^2 →145/247 x 5.50 x 10^3 kg

145 acres → 797500/247 kg

145 acres → 3230 kg

It required 797500/247 kg ~ 3230 kg of the soil supplement for the entire Vineyard.

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Using distributive property, the given expression simplified as 4/7.

The distributive property states that an expression which is given in form of A (B + C) can be solved as A × (B + C) = AB + AC.

Given that, 1/4(2+2/7)

Using the distributive property, we get

1/4 ×2 +1/4 ×2/7

= 1/2 +1/14

= 7/14+1/14

= 8/14

= 4/7

Therefore, using distributive property, the given expression simplified as 4/7.

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Answer:

There are 33 nuts in the bag, to 21 dried fruits.

Total number of dried fruits is 21, while the total number of nuts is 33.

Step-by-step explanation:

Answer:

20/50 2/5

Step-by-step explanation:

Answer:

3/6=4/8 so DE=BC

the length of all 3 sides are proportional so the angles are the same

Step-by-step explanation:

SOLUTION

The functions are:

Notice that the function f(x) was translated 1 unit to the right and 2 units downward to ge

An intention-to-treat (ITT) analysis is a widely used method in clinical trials for evaluating treatment effectiveness by comparing the outcomes of patients based on their initially assigned treatment groups. The cumulative incidence ratio (CIR) is a measure of the relative risk of an event, such as recurrent stroke, occurring in one treatment group compared to another.

In this case, the standard of care is used as the reference group. To calculate the cumulative incidence ratio for recurrent stroke using the standard of care as the reference, you would follow these steps:

1. Determine the cumulative incidence of recurrent stroke in both the experimental group and the standard of care group. Cumulative incidence is calculated as the number of new events (recurrent strokes) divided by the total number of subjects at risk during a specific time period.

2. Calculate the ratio of the cumulative incidences between the experimental group and the standard of care group. This is done by dividing the cumulative incidence in the experimental group by the cumulative incidence in the standard of care group.

The resulting value is the cumulative incidence ratio for recurrent stroke using the standard of care as the reference. A CIR greater than 1 suggests that the risk of recurrent stroke is higher in the experimental group compared to the standard of care group, while a CIR less than 1 indicates a lower risk in the experimental group. A CIR equal to 1 signifies no difference in risk between the two groups.

Keep in mind that the intention-to-treat  ITT analysis helps to preserve the randomization process in clinical trials and reduce bias, providing a more conservative estimate of treatment effectiveness.

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