solve:
3(2x-1) = 9(x+3)

Answer:

y = |x| is a parent function

y = |x| - 7 is a translation of the parent function vertically by 7 points down

The shape is same, just the entire graph has shifted down.

It's translated edition of parent function y=|x|

If we translate it 7units down then the function is

So

Everything is same

Just the graph shifted 7units downwards

The age-specific mortality rate for children aged 1 to 14 per 100,000 is approximately 5.71 deaths per 100,000 populations aged 1 to 14.

To calculate the age-specific mortality rate for children aged 1 to 14 per 100,000, we need to divide the number of deaths among children aged 1 to 14 by the total population of children aged 1 to 14 and then multiply by 100,000.

Given:

- Total population of children aged 1 to 14: 350,000

- Total number of deaths from the disease: 100

- Number of deaths among children aged 1 to 14: 20

The calculation would be as follows:

Mortality rate = (Number of deaths among children aged 1 to 14 / Total population of children aged 1 to 14) × 100,000

Mortality rate = (20 / 350,000) × 100,000

Simplifying the calculation:

Mortality rate = 0.000057142857 × 100,000

Mortality rate = 5.7142857

Therefore, the age-specific mortality rate for children aged 1 to 14 per 100,000 is approximately 5.71 deaths per 100,000 populations aged 1 to 14.

None of the given options matches the calculated value.

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Answer:

2^-2

Step-by-step explanation:

When multiplying indices or exponents with the same base number, you can add the powers:

2^4 x 2³ = 2^7 (4 + 3 = 7)

2^5 x 2^4 = 2^9 (5 + 4 = 9)

When dividing indices or exponents with the same base number, you can subtract the powers:

2^7 ÷ 2^9 = 2^-2 (7 - 9 = -2)

Answer:

To expand (x + 4)², we can use the formula for squaring a binomial: (a + b)² = a² + 2ab + b². In this case, a = x and b = 4.

So,

(x + 4)² = x² + 2(x)(4) + 4²

= x² + 8x + 16

Thus, (x+4)² when expanded and simplified gives x² + 8x + 16.

Step-by-step explanation:

Answer:

x²n+ 8x + 16

Step-by-step explanation:

(x + 4)²

= (x + 4)(x + 4)

each term in the second factor is multiplied by each term in the first factor, that is

x(x + 4) + 4(x + 4) ← distribute parenthesis

= x² + 4x + 4x + 16 ← collect like terms

= x² + 8x + 16

       For C1(Q) = 3 - 2Q.

        For C2(Q) =  4.

     2. The AVC function

           For C1(Q) = 5/Q + 3 + 20/Q - Q.

           For C2(Q) = 3/Q + 4 + 2/Q.

     3. The AFC function

              For C1(Q)= 5/Q - 20/(5 + 3Q + 20/Q - Q)

              For C2(Q) = 0.

     4.  To find the AC function

        For C1(Q) = (5 + 3Q + 202 - Q^2)/Q + 5/Q - 20/(5 + 3Q + 20/Q - Q).

         For C2(Q) = (3 + 4Q + 2)/Q + 3/Q + 4 + 2/Q.

    5.To find the ATC function

    For C1(Q)= 5/Q² + 3/Q + 20/Q² - Q/Q + 5/Q - 20/(5Q + 3Q² + 20 - Q²)

     For C2(Q)= 3/Q² + 4/Q + 2/Q² + 3/Q + 4/Q + 2/Q.

1. To find the MC function, we take the derivative of the cost functions with respect to Q.

For C1(Q) = 5 + 3Q + 202 - Q^2, MC1(Q) = 3 - 2Q.

For C2(Q) = 3 + 4Q + 2, MC2(Q) = 4.

2. To find the AVC function, we divide the cost functions by Q.

For C1(Q), AVC1(Q) = (5 + 3Q + 202 - Q^2)/Q = 5/Q + 3 + 20/Q - Q.

For C2(Q), AVC2(Q) = (3 + 4Q + 2)/Q = 3/Q + 4 + 2/Q.

3. To find the AFC function, we subtract the AVC function from the ATC function.

For C1(Q), AFC1(Q) = (5 + 3Q + 202 - Q^2)/Q - (5 + 3Q + 202 - Q^2)/(5 + 3Q + 20/Q - Q)

= 5/Q - 20/(5 + 3Q + 20/Q - Q).

For

C2(Q), AFC2(Q) = (3 + 4Q + 2)/Q - (3 + 4Q + 2)/(3/Q + 4 + 2/Q) = 0.

4. To find the AC function, we add the AVC function to the AFC function.

For

C1(Q), AC1(Q) = (5 + 3Q + 202 - Q^2)/Q + 5/Q - 20/(5 + 3Q + 20/Q - Q).

For

C2(Q), AC2(Q) = (3 + 4Q + 2)/Q + 3/Q + 4 + 2/Q.

5. To find the ATC function, we divide the AC function by Q.

For

C1(Q), ATC1(Q) = [(5 + 3Q + 202 - Q²)/Q + 5/Q - 20/(5 + 3Q + 20/Q - Q)]/Q

= 5/Q² + 3/Q + 20/Q² - Q/Q + 5/Q - 20/(5Q + 3Q² + 20 - Q²).

For

C2(Q), ATC2(Q) = [(3 + 4Q + 2)/Q + 3/Q + 4 + 2/Q]/Q

= 3/Q² + 4/Q + 2/Q² + 3/Q + 4/Q + 2/Q.

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The completed ordered pairs that are solutions of the linear equation x - 4y = 2 are (14, 3) and (-10, -3).

To complete the ordered pairs that are solutions of the linear equation x - 4y = 2, the missing values can be found by substituting the known value of y into the equation for the first ordered pair and substituting the known value of x into the equation for the second ordered pair.

For the first ordered pair (x, 3), we know that the value of y is 3. To find the value of x, we can substitute y = 3 into the equation x - 4y = 2:

x - 4(3) = 2

x - 12 = 2

x = 2 + 12

x = 14

Therefore, the completed first ordered pair is (14, 3).

For the second ordered pair (-10, y), we know that the value of x is -10. To find the value of y, we can substitute x = -10 into the equation x - 4y = 2:

-10 - 4y = 2

-4y = 2 + 10

-4y = 12

y = 12/(-4)

y = -3

Therefore, the completed second ordered pair is (-10, -3).

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Answer:

The answer would be 14600 lbs

Step-by-step explanation:

take the days of the year (365) multiplied by how many lbs a day (40) which would be 14600 lbs

Answer:

The answer is 7.3 tons

Step-by-step explanation:

The formula for determining the z score is expressed as

z = (data value - mean)/standard deviation

a) data value = 110

mean = 87

standard deviation = 11

z = (110 - 87)/11

z = 2.09

b) data value = 110

mean = 80

standard deviation = 11

z = (80 - 87)/11

z = - 0.64

Answer:

8.8 grams

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

The required 88 Decigrams equals 8.8 grams.

Given that,
To determine 88 Decigrams equals 8.8.

All over the world, most things are in use as of common quantity, so people all over the world agree that they have to follow a common system of measurement and that the common system of measurement is called standard measurement.

Fraction is defined as the number of compositions that constitutes the Whole.

here,
10 decigram = 1 gram
88 decigram = 8.8 gram

Thus, the required 88 Decigrams equals 8.8 grams.

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Answer:

25/7 acres or 3 4/7 acres

Step-by-step explanation:

The sold 2/7 of the land.

1 - 2/7 = 7/7 - 2/7 = 5/7

They have 5/7 of the land left.

5/7 of 5 acres = 5/7 × 5 acres = 25/7 acres = 3 4/7 acres

Answer:

Part A 70x+50=250

Part B(75x + 35) = 250 - 5x

Step-by-step explanation:

Here to form an equation you must add all the money that she earned and subtract the money that she had to spend We dont know how many car washes she did, so we must represent it with a variable, or x.

Answer:

Step-by-step explanation:

Part A: Rhett washed 3 cars and earned $50 in tips. y=70x+50

Part B: $75 - $5 = $70 (this is the amount charged minus the amount needed to get the job done per car wash)

the +35 is the tips extra/ constant that will be added after the jobs are done.

x is the number of car washes done

y would be the profit received.

so y = 70x + 35 (profit = value of car wash * number of cars washed + tips)

Answer:

220 degree

Step-by-step explanation:

Given the radius=18cm , pi=3.14.. , area=198π

Area of a sector =∅×π×r²/360

or,198π=Θ×π×r²/360

or,Θ=360×198π/πr²

∴Θ=220°

Answer:

Substitute your answer for Step 1 into the second equation to solve for Z.

Answer:

$16.20

Step-by-step explanation:

to find the sales tax multiply the original number by the sales tax. 15*.08 is 1.2. Then add that to $15

Answer:

20 boys, 10 girls

Step-by-step explanation:

4 + 2 = 6

4:6 ⋅ 5:5 = 20:30

2:6 ⋅ 5:5 = 10:30

Answer:

(2-cy) is the correct answer for the problem

The magnification n can be found by using the formula n = -s'/s, where s' is the image distance and s is the object distance. The value of s' obtained from this new equation can be found by rearranging the formula to s' = -ns.

To find the magnification n, we can use the formula n = -s'/s, where s' is the image distance and s is the object distance. In this case, the object is placed 45.0 centimeters from the mirror, so s = 45.0 cm. The magnification can be found by calculating the ratio of the image distance to the object distance. By rearranging the formula, we get n = -s'/s.

To find the value of s' obtained from this new equation, we can rearrange the formula n = -s'/s to solve for s'. This gives us s' = -ns. By substituting the value of n calculated earlier, we can find the value of s'. The negative sign indicates that the image is inverted.

Using the given values, we can now calculate the magnification and the value of s'. Plugging in s = 45.0 cm, we find that s' = -ns = -(2/3)(45.0 cm) = -30.0 cm. This means that the image is located 30.0 centimeters from the mirror and is inverted compared to the object.

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Answer:

pleasee reply me ...

you looking very gorgeous...

also h*t and s**y ..

Answer:

plz mark me as a brainelist

hope it helps you

Answer: C.5

Step-by-step explanation:

Answer:

A-(x+4,y-5)

B- move 1 unit left and 7 units down

Step-by-step explanation:

A- 4 units right is x so

(x+4,y__)

5 units down is y so

(x+4,y-5)

B- move 1 unit left and 7 units down

because (x-1,y__) is going left because of the subtraction sign and its the x-coordinate, and (x-1,y-7) is down because its a Y-coordinate and sub so its going down.

To determine F(x) as a function of x, we need to find the antiderivative of the integrand:

F(x) = 9x^4/4 - 2x^2 - Cos(x) + 1.

Jamie's claim that the integral ∫[-2, 2] (x^9 - 3x^5 + 2x^2 - 10) dx is equal to zero because it is an odd function is incorrect. To determine if a function is odd, we need to check if f(-x) = -f(x) for all x in the domain of the function.

Let's verify if the function f(x) = x^9 - 3x^5 + 2x^2 - 10 is odd:

f(-x) = (-x)^9 - 3(-x)^5 + 2(-x)^2 - 10

= -x^9 + 3x^5 + 2x^2 - 10

Since f(-x) is not equal to -f(x), we can conclude that the function is not odd.

Now, let's evaluate the integral to determine its value:

∫[-2, 2] (x^9 - 3x^5 + 2x^2 - 10) dx

To evaluate the integral, we find the antiderivative of each term and apply the limits of integration:

= [(x^10/10) - (3x^6/6) + (2x^3/3) - (10x)] evaluated from -2 to 2

Evaluating the antiderivative at the upper limit:

= [(2^10/10) - (3(2^6)/6) + (2(2^3)/3) - (10(2))]

And evaluating the antiderivative at the lower limit:

[(-2^10/10) - (3(-2^6)/6) + (2(-2^3)/3) - (10(-2))]

Simplifying:

= [(1024/10) - (3(64)/6) + (2(8)/3) - 20] - [(-1024/10) - (3(-64)/6) + (2(-8)/3) + 20]

= [102.4 - 32 + 16/3 - 20] - [-102.4 + 32 - 16/3 + 20]

= 70.4 - (-70.4)

= 70.4 + 70.4

= 140.8

The value of the integral is 140.8, which is not equal to zero. Therefore, Jamie's claim is incorrect.

Given F(x) = ∫[0, x] (9t^3 - 4t + Sin(t)) dt:

a) To determine F(x) as a function of x, we need to find the antiderivative of the integrand:

F(x) = ∫[0, x] (9t^3 - 4t + Sin(t)) dt

= [9t^4/4 - 2t^2 + (-Cos(t))] evaluated from 0 to x

= (9x^4/4 - 2x^2 - Cos(x)) - (0 - 0 - Cos(0))

= 9x^4/4 - 2x^2 - Cos(x) - (-1)

= 9x^4/4 - 2x^2 - Cos(x) + 1

So, F(x) = 9x^4/4 - 2x^2 - Cos(x) + 1.

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You have to subtract each value from rigth to left.

The result for 7.841 minus 3.733 is 4.107

Answer:

Option C

Step-by-step explanation:

your x values cannot repeat for the function

So in Option C x values are not repeating

Width is 24 & Length is 12 of a rectangle.

What is rectangle short answer?

give,

Perimeter = 72

Width = 2*Length

Let P = Perimeter

Let W = Width

Let L = Length

Knowing

P = 2L + 2W = 72

W = 2L

We can rewrite everything in terms of Length

72 = 2L + 2(2L)

72 = 2L + 4L

72 = 6L

72/6 = L

12 = L

W = 2L

W = 2(12) = 24

Width is 24

Length is 12

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The independent and dependent variables will be x and C, respectively.

A relationship between two or more parameters that, when shown on a graph, produces a linear model. The degree of the variable will be one.

The linear equation is given as,

y = mx + c

Where m is the slope of the line and c is the y-intercept of the line.

A vacationer has $300 to spend over the next 20 days.

For the first two days, she spends $20 on food each day.

She visits with a family member for the next four days

Then the total number of days remaining will be

⇒ 20 - 2 - 4

⇒ 20 - 6

⇒ 14 days

Let x be the amount spent each day and C be the remaining amount.

C = 14x + 300 - 40

C = 14x + 260

Then the independent and dependent variables will be x and C, respectively.

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Answer:

First one second one and fifth one.

Step-by-step explanation:

Got it right on edge

1125  money will she have at the end of 10 years in the account  after Simple Interest.

What is a basic example and interest?

Mary plans to invest = 2500

t = 10 yr

r = 4.5 %

simple intrest = prt/100

                       = 2500 * 10 * 4.5 /100

                        = 1125

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Answer:

when x = -5 y is -48

when x is -1 y is -8

when x is 0 y is 2

when x is 1 y is 12

Step-by-step explanation:

The value of 1.6 ounces into milliliters is  47.2336.

One common question in cooking and measuring ingredients is converting between milliliters (ml) and ounces (oz). A milliliter is a unit of volume in the metric system, while an ounce is a unit of volume in the imperial system.

To convert 1.6 oz to ml, we need to know the conversion factor.

1 oz is equal to 29.5735 ml.

To convert 1.6 oz to ml, we multiply 1.6 by 29.5735, which gives us 47.2336 ml.

Therefore, 1.6 ounces is equal to 47.2336 milliliters.

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