Glimepiride 2mg OD is ordered in a prescription, your pharmacy has 4mg stocks on hand. How much tablet will you give? 2mg​

Answer:

There is no picture.

Step-by-step explanation:

If you ask a question, be mindful that people cannot read each other minds.

Answer:  3x-180

Step-by-step explanation:

Given: Expression for Revenue = \(5x^2 + 2x - 80\)

Expression for Cost = \(5x^2- x + 100\)

If profit is the difference between the revenue and the cost then the expression for profit will be:

Profit = Revenue - cost

\(=5x^2 + 2x - 80-(5x^2- x + 100)\\\\=5x^2 + 2x - 80-5x^2+x-100\ \ [\text{Multiply ' - ' sign inside the bracket}]\\\\=2x+x-80-100\\\\=3x-180\)

Hence, the expression represents the profit is 3x-180 .

Answer:

its 3x-180 and for the seond one its $2,820

Step-by-step explanation:

got it right on edge

m = undefined

For a vertical line, we have the same point of x-axis.

What this mean is that there is no change on the x-axis.

An example is shown below;

Find the slope of the line AB;

We can see the line AB as a vertical line

Mahematically, the formula for the slope of a line is given as;

But in the case of a vertical line;

So what this mean is that, we rewrite our formula for the slope as;

But since the division of any number with zero as the denominator is 'undefined"

The slope m in this case is undefined

Step-by-step explanation:

use length x width x height

The maximum revenue possible in this situation is 15625/A dollars, where A is the coefficient in the quadratic equation.

To find the maximum revenue possible in this situation, we can use the concept of vertex or the vertex form of a quadratic equation.

The revenue equation is given by R = -Ax^2 + 250x, where A is a constant coefficient.

The maximum revenue occurs at the vertex of the parabolic curve represented by the equation. The x-coordinate of the vertex can be found using the formula x = -b / (2a), where a and b are the coefficients of the quadratic equation.

In this case, a = -A and b = 250. Plugging in these values, we get:

x = -250 / (2 * (-A))

= 125 / A

To find the maximum revenue, we substitute this value of x into the revenue equation:

R = -A * (125 / A)^2 + 250 * (125 / A)

= -A * (15625 / A^2) + (31250 / A)

= -15625 / A + 31250 / A

= 15625 / A

The maximum revenue is given by 15625 / A. The value of A is not specified in the question, so we cannot determine the exact maximum revenue without knowing the value of A. However, we can say that the maximum revenue increases as A decreases.

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There is the required value would be 6 in the box.

The ratio is defined as a relationship between two quantities, it is expressed as one divided by the other.

Arithmetic operations can also be specified by the subtract, divide, and multiply built-in functions.

If you are in the partition XY in the ratio 3 to 4 from point X to point Y

To determine multiply the length of XY.

XY = 14 units then 3/7 of 14

= 3/7 × 14

Apply the multiplication operation,

= 42/7

Apply the division operation,

= 6

Hence, the required value would be 6 in the box.

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The probability that the individual must stop at at least one light that is 0.45.

Probability is the mathematical tool or procedure of predicting how likely a given event is going to happen.

Given is that there are two traffic lights on the route used by a certain individual to go from home to work. Let {E} denote the event that the individual must stop at the first light, and define the event {F} in a similar manner for the second light. Suppose that -

We can write -

P{E ∪ F} = P{E} + P{F} - P{E ∩ F}

P{E ∪ F} = 0.4 + 0.2 - 0.15

P{E ∪ F} = 0.6 - 0.15

P{E ∪ F} = 0.45

Therefore, the probability that the individual must stop at at least one light that is 0.45.

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Answer:

5

Step-by-step explanation:

Divide both sides by 2.

Answer:

x=5

Step-by-step explanation:

2x=10

Divide 2 from the other side to isolate the variable.

x=5

Answer:

try gauth. math! Take a photo of each question and upload the photo to see if it works

Answer:

They should sample the results of 1990 patient results.

Step-by-step explanation:

In a sample with a number n of people surveyed with a probability of a success of \(\pi\), and a confidence level of \(1-\alpha\), we have the following confidence interval of proportions.

\(\pi \pm z\sqrt{\frac{\pi(1-\pi)}{n}}\)

In which

z is the z-score that has a p-value of \(1 - \frac{\alpha}{2}\).

The margin of error is of:

\(M = z\sqrt{\frac{\pi(1-\pi)}{n}}\)

A reproductive clinic had a success rate of 25% of patients with live births in 2008.

This means that \(\pi = 0.25\)

99% confidence level

So \(\alpha = 0.01\), z is the value of Z that has a p-value of \(1 - \frac{0.01}{2} = 0.995\), so \(Z = 2.575\).

If they want their estimate to be within 2.5%, how many patient's results should they sample if they plan to use a 99% confidence interval?

They should sample n patients.

n is found for \(M = 0.025\). So

\(M = z\sqrt{\frac{\pi(1-\pi)}{n}}\)

\(0.025 = 2.575\sqrt{\frac{0.25*0.75}{n}}\)

\(0.025\sqrt{n} = 2.575\sqrt{0.25*0.75}\)

\(\sqrt{n} = \frac{2.575\sqrt{0.25*0.75}}{0.025}\)

\((\sqrt{n})^2 = (\frac{2.575\sqrt{0.25*0.75}}{0.025})^2\)

\(n = 1989.2\)

Rounding up:

They should sample the results of 1990 patient results.

Using double angle identity, we are able to prove tan(x)(1 + cos(2x)) = sin(2x).

To prove the identity tan(x)(1 + cos(2x)) = sin(2x), we can start by using trigonometric identities to simplify both sides of the equation.

Starting with the left-hand side (LHS):

tan(x)(1 + cos(2x))

We know that tan(x) = sin(x) / cos(x) and that cos(2x) = cos²(x) - sin²(x). Substituting these values, we get:

LHS = (sin(x) / cos(x))(1 + cos²(x) - sin²(x))

Next, we can simplify the expression by expanding and combining like terms:

LHS = sin(x) / cos(x) + sin(x)cos²(x) / cos(x) - sin³(x) / cos(x)

Simplifying further:

LHS = sin(x) / cos(x) + sin(x)cos(x) - sin³(x) / cos(x)

Now, let's work on the right-hand side (RHS):

sin(2x)

Using the double angle identity for sine, sin(2x) = 2sin(x)cos(x).

Now, let's compare the LHS and RHS expressions:

LHS = sin(x) / cos(x) + sin(x)cos(x) - sin³(x) / cos(x)

RHS = 2sin(x)cos(x)

To prove the identity, we need to show that the LHS expression is equal to the RHS expression. We can combine the terms on the LHS to get a common denominator:

LHS = [sin(x) - sin³(x) + sin(x)cos²(x)] / cos(x)

Now, using the identity sin²(x) = 1 - cos²(x), we can rewrite the numerator:

LHS = [sin(x) - sin³(x) + sin(x)(1 - sin²(x))] / cos(x)

    = [sin(x) - sin³(x) + sin(x) - sin³(x)] / cos(x)

    = 2sin(x) - 2sin³(x) / cos(x)

Now, using the identity 2sin(x) = sin(2x), we can simplify further:

LHS = sin(2x) - 2sin³(x) / cos(x)

Comparing this with the RHS expression, we see that LHS = RHS, proving the identity.

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the center of the rail would rise above the ground by approximately 0.24 meters, or 24 centimeters.

How to solve?

To solve this problem, we can use the formula for the change in length of an object due to thermal expansion:

ΔL = αLΔT

where ΔL is the change in length, α is the coefficient of thermal expansion, L is the original length, and ΔT is the change in temperature.

We know that the original length of the railroad is 2 kilometers, or 2000 meters, and that the change in length is 11 centimeters, or 0.11 meters. We can also assume that the change in temperature is due to a hot day, which might raise the temperature by 10°C.

The coefficient of thermal expansion for steel, which is commonly used in railroad tracks, is about 1.2 x 10²-5 /°C.

Substituting these values into the formula, we get:

0.11 meters = (1.2 x 10²-5 /°C) x 2000 meters x 10°C

Simplifying this expression, we get:

0.11 meters = 0.24 meters

So the center of the rail would rise above the ground by approximately 0.24 meters, or 24 centimeters.

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Two factors that need to be controlled to keep this test fair are the temperature and the sample volume.

The control variables are those variables that should be kept constant in order to avoid interfering with the free flow of the experiment.

For the provided test, it is important that the temperature of the environment where the test sample is kept is controlled throughout the duration of the experiment so that some results are not affected by this. Also, the sample volume should be controlled for fair outcomes.

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Answer:

The circumference of the wheel is 2 * pi * r = 2 * 3.14 * 225 mm = 1413.8 mm.

The number of arcs between each spoke is 25 - 1 = 24.

So, the arc length between each spoke is the circumference of the wheel divided by the number of arcs, which is 1413.8 mm / 24 = 58.91 mm.

We can expand

\(f(x,y,z) = xy\ln(yz) = xy \ln(y) + xy\ln(z)\)

Then using the product and chain rules,

\(\dfrac{\partial f}{\partial x} = y\ln(y) + y\ln(z) + \boxed{y\ln(yz)}\)

\(\dfrac{\partial f}{\partial y} = x\ln(y) + \dfrac{xy}y + x\ln(z) = \boxed{x\ln(yz) + x}\)

\(\dfrac{\partial f}{\partial z} = \boxed{\dfrac{xy}z}\)

Answer:260000

Step-by-step explanation:

Answer:

B) 6

Step-by-step explanation:

Let the number be x

Product of 6 and square of number plue 15 : (6x²) + 15

Coefficient of x² = 6

Answer:

234

Step-by-step explanation:

From the given information :

The 4th term, a4

a1 = 3

a2 = 4(a1) + 2

a2 = 4(3) + 2 = 14

a3 = 4(a2) + 2

a3 = 4(14) + 2

a3 = 58

a4 = 4a3 + 2

a4 = 4(58) + 2

a4 = 232 + 2

a4 = 234

Answer:do homework

Step-by-step explanation:

Answer:

- 2x + 24

Step-by-step explanation:

- 3(2x - 8) + 4x ← distribute parenthesis by - 3

= - 6x + 24 + 4x ← collect like terms

= - 2x + 24 or 24 - 2x

Hey there!

-3(2x - 8) + 4x

DISTRIBUTE -3 within the parentheses

= -3(2x) - 3(-8) + 4x

= -6x + 24 + 4x

COMBINE the LIKE TERMS

= (-6x + 4x) + (24)

= -6x + 4x + 24

= -2x + 24

Therefore, your answer should be:

-2x + 24

Good luck on your assignment & enjoy your day!

~Amphitrite1040:)

Answer:

2 × \(4x^{n}\)- 1

Step-by-step explanation:

Answer:

Option c.

Step-by-step explanation:

Using the normal curve to approximate a sampling distribution:

For a sample size n and a proportion n, the normal curve can be used if:

\(np \geq 10\) and \(n(1-p) \geq 10\)

Option a:

\(np = 35*0.8 = 28 > 10\)

\(n(1-p) = 35*0.2 = 7 < 10\)

So option a cannot be used.

Option b:

\(np = 65*0.9 = 58.5 > 10\)

\(n(1-p) = 65*0.1 = 6.5 < 10\)

So option b cannot be used.

Option c:

\(np = 65*0.8 = 52 > 10\)

\(n(1-p) = 65*0.2 = 13 > 10\)

So option c can be used, and is the answer

Option d:

\(np = 35*0.9 = 31.5 > 10\)

\(n(1-p) = 35*0.1 = 3.5 < 10\)

So option d cannot be used.

The answer is given by option c.

okay so i assume you meant these two:

y=-382 and y=6x+3

Answer:

y=-382

x=-385/6

Step By Step:

y=−382;y=6x+3

Step: Solve y=−382 for y:

y=−382

Step: Substitute −382 for y in y=6x+3:

y=6x+3

−382=6x+3

−382+−6x=6x+3+−6x (Add -6x to both sides)

−6x−382=3

−6x−382+382=3+382 (Add 382 to both sides)

−6x=385

Divide both sides by -6.

x=-385/6

y=-382

The distance to second base is approximately 127.28 feet. Round to the nearest hundredth

Since the angle is 45 degrees, the other side of the right triangle are equal, hence we have two sides of 90 ft to be used to find the hypotenuse

Using Pythagoras theorem given by the  the formula

hypotenuse² = opposite² + adjacent²

plugging the values as in the problem

let x be the required distance

x² = 90² + 90²

x² = 16200

x = √16200

x = 90√2

x = 127.28 ft (to the nearest hundredth)

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He spends 50% of his pension on food items, he will be spending 770 on food items during the next month.

What is percentage?

Percentage is a way of expressing a number or proportion as a fraction of 100. It is represented by the symbol "%".

If the retired government officer will receive a 10% increase in his monthly pension from July 2009, then his new monthly pension amount will be 110% of his current monthly pension. In other words, his new pension amount will be 1.1 times his current pension amount.

Let's call the retired government officer's current monthly pension amount "P". Then, his new monthly pension amount will be:

1.1P

We know that the retired government officer spends 50% of his pension on food items, or 0.5P. If he currently spends 700 on food items, we can set up the following equation:

0.5P = 700

Solving for P, we get:

P = 1400

Now, we can plug this value into the equation for the retired government officer's new monthly pension amount:

1.1P = 1.1(1400) = 1540

Therefore, the retired government officer will be receiving a new monthly pension amount of 1540. Since he spends 50% of his pension on food items, he will be spending:

0.5(1540) = 770

on food items during the next month.

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The complete question is:

A retired goverment officer will get a 10% increase in his monthly pension from july 2009 he spend 50% of his pension on food items. How much money will he be spending on food items during next month if he currently spends 700 on these food items?

Answer:

y = - x + 4

Step-by-step explanation:

x + y = 6

y = - x + 6

Slope= -1

Use the same slope since the two lines are parallel to each other.

Point-slope formula:

y - 8 = -1 (x - - 4)

y - 8 = -1 (x + 4)

y - 8 + 8 = -x - 4 + 8

y = - x + 4 (Slope-intercept form)

An equation of the line that passes through the point (−4,8) and is parallel to the line x+y=6 could be y = - x + 4 .

The equation of the straight line has its slope and given point.

If we have a non-vertical line that passes through any point(x1, y1) has gradient m. then general point (x, y) must satisfy the equation

y-y₁ = m(x-x₁)

Which is the required equation of a line in a point-slope form.

WE have

x + y = 6

y = - x + 6

Slope= -1

Now, Use the same slope since the two lines are parallel to each other.

Point-slope formula:

y - 8 = -1 (x - - 4)

y - 8 = -1 (x + 4)

y - 8 + 8 = -x - 4 + 8

y = - x + 4 (Slope-intercept form)

Hence, an equation of the line that passes through the point (−4,8) and is parallel to the line x+y=6 could be y = - x + 4 .

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Answer:

C

Step-by-step explanation:

A reflection is when the original diagram or picture is fliped exactly over the x axis.

HEYA!!

Answer:

Your Answer of the Question is C

if you want to prove it you can do the same thing in real life by drawing a 'W' on a paper and see its reflection on the mirror

HOPE IT MATCHES!!

The inequality that represents the value of x is (b)  x > 80

from the question, we have the following parameters that can be used in our computation:

The figure

The general rule is that

The larger the side length, the larger the angle opposite it

using the above as a guide, we have the following:

1/8x > 10

So, we have

x > 80

Hence, the inequality is x > 80

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The new coordinates after translating 2 units right and 1 unit down are D'(-3,0), H'(-2,4) and S'(1,1) respectively.

Given, triangle DHS has the coordinates D(-5, 1), H(-4, 5) and S(-1, 2). Now, we have to find the coordinates of D'H'S' if DHS is translated 2 units right and 1 unit down.

A translation is a transformation that occurs when a figure is moved from one location to another location without changing its size, shape or orientation. In the coordinate plane we can draw the translation if we know the direction and how far the figure should be moved.

To translate the point P(x,y), 'a' units right and 'b' units down, use P′(x+a,y-b).

Now, let's proceed to solve the question according to above listed points accordingly.

D(-5, 1), H(-4, 5) and S(-1, 2), these coordinates are translated 2 units right and 1 unit down. So, we will simply add 2 to the x-coordinate of the points and will subtract 1 from the y-coordinate.

Let's translate D, H and S accordingly into D', H' and S'.

D(-5,1)⇒ D(-5+2, 1-1)⇒ D'(-3,0)

H(-4,5)⇒ H(-4+2, 5-1)⇒ H'(-2,4)

S(-1,2)⇒ S(-1+2, 2-1)⇒ S'(1,1)

Therefore, the new coordinates after translation are D'(-3,0), H'(-2,4) and S'(1,1) respectively.

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