Please help
I will give BRAINLIEST!
Have a wonderful day.

Answer:

Step-by-step explanation:

g(x) = [tan( 4x-1)]2

The first one (2-x^3) is the correct one

Answer:

No, the sign won't change. The sign will only change if you multiply each side by -1.

Step-by-step explanation:

adding negative numbers also won't change the sign. We can see this because we are adding the same numbers

6<10

10<14

2<6

-6<-2

Answer:

B

Step-by-step explanation:

i think

Answer:

1

Step-by-step explanation:

None of the sides are equal. Isosceles means that 2 sides are equal. Equilateral means that all sides are equal.

Answer:

x = 13

Step-by-step explanation:

Find the diagram attached

From the diagram, the sum of angle of the straight line BCD is 180°. Hence;

<BCE+<ECF<90 = 180

<BCE+64+90=180

<BCE+154 = 180

<BCE = 180-154

<BCE = 26°

Next is to get x.

The sum of interior angles <BCE and <BEC is equal to exterior angle <ABE

<BCE + <BEC = <ABE

26+x = 3x

Collect like terms

26 =3x-x

26=2x

x = 26/2

x = 13

Hence the value of x is 13

Given:

The result is \(m=15\).

To find:

The original equation.

Solution:

We need to apply the opposite operations from bottom to top in the resultant equation to get the original equation.

It means opposite operation of last operation will be applied first.

We have,

\(m=15\)

Divide both sides by 3.

\(\dfrac{m}{3}=5\)

Add 8 on both sides.

\(\dfrac{m}{3}+8=5+8\)

\(\dfrac{m}{3}+8=13\)

Therefore, the original equation is \(\dfrac{m}{3}+8=13\).

Answer:

I think the answer is 2.7

Step-by-step explanation:

3x√64

√64=8

3x=8

x=8/3

x=2.7

The supply function is p = s(9) = -5q + 100, and the demand function is p = d(9) = 1.25q + 22.50. The equilibrium price is $35, and the equilibrium quantity is 40 pills.

a. To determine the linear supply function, we can use the given price and quantity combinations. When the company supplies 60 pills for $40 and 100 pills for $60, we can form two points: (60, 40) and (100, 60). Using these points, we can find the slope of the supply function, which is -5, and the y-intercept, which is 100. Therefore, the supply function is p = s(9) = -5q + 100, where p represents the price and q represents the quantity supplied.

b. To determine the linear demand function, we can use the given price and quantity combinations. When the demand is 50 pills at a price of $47.50 and 80 pills at a price of $32.50, we can form two points: (50, 47.50) and (80, 32.50).

Using these points, we can find the slope of the demand function, which is 1.25, and the y-intercept, which is 22.50. Therefore, the demand function is p = d(9) = 1.25q + 22.50, where p represents the price and q represents the quantity demanded.

c. The equilibrium price and quantity occur at the intersection of the supply and demand functions. By setting the supply function equal to the demand function and solving for q, we can find the equilibrium quantity. Plugging this value back into either the supply or demand function will give us the equilibrium price.

By solving the equations, we find that the equilibrium quantity is 40 pills and the equilibrium price is $35. At this price, the quantity supplied equals the quantity demanded, leading to market equilibrium.

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Based on the limited information, it can be deduced that 1/5 of the ribbon is not in view.

In order to show the complete ribbon, we need to understand that in mathematical terms:

Since 4/5 of the ribbon is showing

This means that about 1- 4/5

= 1/5 of the ribbon is not in view.

With this knowledge, you can go ahead to complete your drawing, knowing that a full ribbon has a rectangular shape.

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Answer:

39

Step-by-step explanation:

180 - 141 = 39

A straight angle equals to 180, since the lines are congruent, the angles have the same measurements.

Answer:

The value of x is 141° {Co interior angles}.

Step-by-step explanation:

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Answer:

2(2x+7)=4x+14

2(3x+8)=6x+16

4x+14+6x+16

4x+6x+14+16

The answer is:

10x+30

Cindy used 48 meters of garland to decorate the rectangular ballroom ceiling by stringing it along the length of 12 meters, then the width of 16 meters, and finally back to the original corner.

To find out how much garland Cindy has used, use the Pythagorean theorem to determine the length of the diagonal, `d`, of the rectangular ballroom ceiling:
`d² = 12² + 16²`

= `d² = 144 + 256`

= `d² = 400`

= `d = √400`

= `d = 20`

Now that we have the length of the diagonal, `d`, we can determine the amount of garland Cindy has used.  To do that, we just need to add up the three distances she has strung the garland:
`12 + 16 + 20 = 48`

Therefore, Cindy has used `48 meters` of garland.

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Answer:

Step-by-step explanation:

Given:

Find the total amount in 3 years:

Here we've been given,

The standard formula for Compound interest (C.P) is given by,

\(:\implies\tt{A = p( { \frac{1 + r}{n} )}^{n \times t} } \\ \\ \\ :\implies\tt{A = 5483( { \frac{1 + 0.05}{1}) }^{1 \times 3} } \\ \\ \\ :\implies\tt{A = 5483 \times {1.05}^{3} } \\ \\ \\ :\implies\tt{A = 6347.26}\)

Answer:I belive the answer is 26 im not 100 percent sure tho been awhile since i did this

Step-by-step explanation:

Answer:

Use Simple Interest Formula=PrT/100

SI=$1800×5×6/12÷100

=4500/100

=$45

Step-by-step explanation:

$45 is the interest that's gonna be owed after 6months so therefore the total $ she owed after 6 months would be: $45 + $1,800=$1,845.

The present value of an ordinary annuity is $432.19. To calculate the present value of the first annuity, enter -300, 10, 0.10, and then press CPT and PV. The result will be $2,486.85.

The present value of an ordinary annuity is calculated by using the formula:
PV = PMT * [(1 - (1 + r)^-n) / r]
where PV is the present value, PMT is the payment per period, r is the interest rate per period, and n is the number of periods.
For the first ordinary annuity, with $300 per year for 10 years at a 10 percent interest rate:
PV = $300 * [(1 - (1 + 0.10)^-10) / 0.10] = $2,486.85
For the second ordinary annuity, with $100 per year for 5 years at a 5 percent interest rate:
PV = $100 * [(1 - (1 + 0.05)^-5) / 0.05] = $432.19

To calculate the present value of an ordinary annuity using the BA II Plus calculator, follow these steps:
1. Press the CF button.
2. Enter the payment amount as a negative value (-300 for the first annuity, -100 for the second annuity).
3. Press the ↓ key to move to the next cash flow entry.
4. Enter the number of periods (10 for the first annuity, 5 for the second annuity).
5. Press the ↓ key to move to the interest rate entry.
6. Enter the interest rate as a decimal (0.10 for the first annuity, 0.05 for the second annuity).
7. Press the CPT button.
8. Press the PV button to calculate the present value.
9. The result displayed is the present value of the annuity.
For example, to calculate the present value of the first annuity, enter -300, 10, 0.10, and then press CPT and PV. The result will be $2,486.85.
Repeat the same steps for the second annuity, using -100, 5, and 0.05 as the inputs. The result will be $432.19.

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Answer:

......

Step-by-step explanation:

.......

Answer:

5.50b+6d≤80

Step-by-step explanation:

One bag of popcorn costs $5.50, so bb bags of popcorn cost 5.50b.5.50b. One drink costs $6, so dd drinks cost 6d.6d. The total 5.50b+6d5.50b+6d must be less than or equal to \$80:$80

Answer:

  at x=0 (the origin)

Step-by-step explanation:

The equation for a proportional relationship is ...

  y = kx

The equation of a straight line is ...

  y = kx +b . . . . . for some y-intercept b

Comparing the proportional relation to the relation for a general line, we see that b=0 in the proportional relation. That is, the y-intercept is at y=0, the origin of the Cartesian coordinate plane.

The graph crosses the x-axis at (0, 0), or x=0.

__

Additional comment

In y=kx, the value k is called "the constant of proportionality." It is also the slope of the line on a graph.

In the usual representation of the slope-intercept equation of a line, y=mx+b, the slope of the line is represented by 'm'. In the above, we used 'k' for that purpose, to facilitate comparing the equations.

Answer:

\(16x - 20y + 9 = 0\)

Answer: 44 boys and 40 girls

Step-by-step explanation:

x = number of girls

x + 4 = number of boys

x + x + 4 = 84

2x + 4 = 84

2x = 80

x = 40

84 - 40 = 44

Answer:

yes get those raisins taylor

Step-by-step explanation:

woo! go taylor

The area of the sector formed by the central angle AOB is 9/2 (or 4.5) times the area of the circle.

The area of a sector is given by the formula:

Area of Sector = (θ/2π) * πr^2

Where θ is the central angle in radians, and r is the radius of the circle.

In this case, the central angle AOB has a measure of 4.5π radians.

The area of the sector formed by AOB is:

Area of Sector = (4.5π/2π) * πr^2

= (9/2) * πr^2

= 9/2 * πr^2

The total area of the circle is given by the formula:

Area of Circle = πr^2

To find the fraction of the area of the sector to the area of the circle, we divide the area of the sector by the area of the circle:

Fraction = (9/2 * πr^2) / (πr^2)

= (9/2)

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Complete question :

Sathish is going on a 2100-kilometer road trip with 2 friends, whom he will pick up 150 kilometers after he begins the trip and drop off when there are 150 kilometer remaining. The car consumes 6 liters of gas for every 100 kilometers, and gas costs $1.20 per liter.

Sathish will pay for all of the gas when he is alone in the car, but he and his friends will split the cost evenly when they are together.

How much will Sathish pay for gas?

Answer:

$64.8

Step-by-step explanation:

Given that :

Total length of trip = 2100 km

Length of journey with Satish alone in the car:

(150km) beginning + (150km) ending = 300km

Length of journey with Satish and 2 friends :

2100 km - 300 km = 1800 km

Gas consumption:

6 liters per 100km

Cost of gas = $1.2 / litre

Consumption when Satish is alone :

(6 litres /100 km) * 300km = 18 litres

Cost = $1.2 * 18 = $21.6

Consumption with his 2 friends :

(6 litres /100 km) * 1800 km = 10800 / 100 = 108 litres

Cost = $1.2 * 108 = $129.6

Since amount is shared equally :

Amount paid by sattish = $129.6 / 3 = $43.2

Hence, total amount paid by Sattish is :

$21.6 + $43.2

= $64.8

Answer:

64.80 or 64.8

Step-by-step explanation:

whatever works <333

Answer:

x=7

Step-by-step explanation:

Step #1- Set the two lines equal to each other

10+12=x+15

Step #2- Solve for the line you have all values for

10+12=22

Step#3- Plug 22 back into the equation where the two lines are set equal to each other

22=x+15

Step #4- Solve for X algebraically

22=x+15

22-15=x

7=x

The probability that May rainfall will be at least five inches can be calculated as: P(x ≥ 5) = (6-5) / (6-3) = 1/3

(a) The formula for the probability curve of x is:

f(x) = 1 / (6-3) = 1/3 for 3 ≤ x ≤ 6

This is because x is uniformly distributed over the interval three to six inches, which means that all values within the interval are equally likely to occur. The probability of any specific value of x occurring is therefore equal to the width of the interval (6-3 = 3) divided by the total length of the interval, which is 1/3.

(b) The probability that May rainfall will be at least four inches can be calculated as follows:

P(x ≥ 4) = (6-4) / (6-3) = 2/3

This is because the probability of x being greater than or equal to 4 is equal to the width of the interval from 4 to 6 (which is 6-4 = 2) divided by the total length of the interval (which is 6-3 = 3).


This is because the probability of x being greater than or equal to 5 is equal to the width of the interval from 5 to 6 (which is 6-5 = 1) divided by the total length of the interval (which is 6-3 = 3).

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Answer:

G 15.99h > 188.55 + 9.75h

Step-by-step explanation:

The rate of change of output with respect to skilled workers when 18 skilled workers and 31 unskilled workers are employed is 427.94.

Given, the function is z = f(x, y)

= 14500x + 4000y + 15x²y - 11x³

Where, z = the weekly # of pounds of acetate fiber

X = the # of skilled workers at the planty = the # of unskilled workers at the plant

(a) We are given the values of skilled workers and unskilled workers, we need to calculate the number of pounds of fiber that can be produced.

Put x = 18

and y = 31 in the given function

z = f(x, y)

= 14500x + 4000y + 15x²y - 11x³z

= 14500 (18) + 4000 (31) + 15 (18)² (31) - 11 (18)³

= 261180 lbs

Hence, the weekly number of pounds of fiber that can be produced with 18 skilled workers and 31 unskilled workers is 261180 lbs.

(b) We need to find an expression (fx) for the rate of change of output with respect to the number of skilled workers.

Differentiate the given function with respect to x.

z = f(x, y)

= 14500x + 4000y + 15x²y - 11x³∂z/∂x

= 14500 + 30xy - 33x²

= 14500 + 30y (x - 11x²/30y)fx

= ∂z/∂x = 14500 + 30y (x - 11x²/30y)

Hence, the expression (fx) for the rate of change of output with respect to the number of skilled workers is fx = 14500 + 30y (x - 11x²/30y).

(c) We need to find an expression (fy) for the rate of change of output with respect to the number of unskilled workers.

Differentiate the given function with respect to y.z

= f(x, y)

= 14500x + 4000y + 15x²y - 11x³∂z/∂y

= 4000 + 15x²

= 15 (x² + 267)fy

= ∂z/∂y

= 15 (x² + 267)

Hence, the expression (fy) for the rate of change of output with respect to the number of unskilled workers is fy = 15 (x² + 267).

(d) We need to find the rate of change of output with respect to skilled workers when 18 skilled workers and 31 unskilled workers are employed.

Put x = 18 and

y = 31 in the expression of fx.

fx = 14500 + 30y (x - 11x²/30y)

= 14500 + 30 (31) (18) - 11 (18)² / 31

= 14500 + 16740 - 12762/31

= 427.94

Hence, the rate of change of output with respect to skilled workers when 18 skilled workers and 31 unskilled workers are employed is 427.94.

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