please help me i would be happy if you helped me

Answer: 14.7868

Step-by-step explanation: There are 29.5734 milliliters in a US fluid ounce. Since we need .5 oz, we multiply this number by .5.

[tex]13 + n-26 < 38[/tex]

Simplify:

[tex]n-13 < 38[/tex]

Add 13 to both sides:

[tex]n-13+13 < 38+13[/tex]

[tex]\fbox{n} < \fbox{51}[/tex]

Answer:

n<51 but what I got was n+25

Value of x = 12.5 that is determined by solving equation.

Two angles are called complementary to each other when the sum of these two angles is equal to 90 degrees.

given, two angles are complementary two each other.

value of one angle = 18 degrees

the other angle is given by = (8x - 28) degrees

As the above two are complementary so the sum of the two is equal to 90 degrees.

The equation will be.

18 + (8x - 28) = 90

8x - 10 = 90

8x = 100

x= 12.5

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This event is a binomial experiment because C. there are only two outcomes; the number of trials is fixed; the probability is the same for each trial; the trials are independent of each other.

A binomial experiment is a random experiment with a fixed number of repeated trials with independent outcomes, successes or failures, yes or no, and heads or tails.

In a binomial experiment, the probability of "success" p is the same for each outcome as the chance of "failure" q is the same for each outcome.

The number of free throw shots in this experiment is 20 and they are either missed or scored.

Thus, the fixed number of trials with only two outcomes satisfied as a binomial experiment.

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At this rate, how will swim 16 laps in 8 minutes.

A rate is a ratio in which the two terms being compared have different units.

Instead of using the "to" form for ratios (for example, 3 red ball to 2 blue balls), rates often use the word per. Rate is a ratio that compares two different quantities which have different units.

When two quantities of different units are compared and expressed as a ratio, we refer to it as 'Rate'.

5:2 1/2

x:8

x = (5 x 8) /5/2

x = (40) / 5/2

x = 16laps

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A continuous random variable is one that has a range of possible values. In other words, if a random variable adopts a value that fits within a specific range, it is said to be continuous.

Measurements like height, weight, and time are all represented by continuous random variables. A continuous random variable is represented as the area under a density curve. The concept of a continuous random variable, as well as its mean, variance, types, and related examples

P(X < 0.35) = 0.35

P(X = 0.35) = 0 since X is a continuous random variable and the probability of a specific value is 0.

P(0.35 < X < 1.25) = 1.25 - 0.35 = 0.9

P(0.10 < X < 0.20 or 0.6 < X < 0.9) = (0.20 - 0.10) + (0.9 - 0.6) = 0.3

P(X < 0.5 or X > 0.6) = (0.5 - 0) + (1 - 0.6) = 0.9

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Step-by-step explanation:

it us a polynomial with a second degree variable

The length of the hypotenuse is 13 units

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

Legs = 5 and 12 units

The length of the hypotenuse of the right triangle can then be calculated using

Hypotenuse² = Leg 1² + Leg 2²

Substitute the known values in the above equation, so, we have the following representation

Hypotenuse² = 5² + 12²

So, we have

Hypotenuse² = 169

Take the square roots

Hypotenuse = 13

Hence, the hypotenuse is 13 units

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Therefore , the solution to the given problem of slope intercept comes out to be  dy/dx = -1/2.

After you are certain if Y = mx + b, the gradient intercept approach can be employed. By using just one particular point on the line and its slope, the direction form is a way to represent an axiom for a line. The slope is defined as such rise across run and is represented first by point form (x,y), and may be calculated using the slope intercept method, y = mx + b. (0, b). By using just one specific statement on the vector and its slope, the direction form is a technique to write a linear model for a line.

Here,

Given : x² +2xy - 2y² +x =2

thus,

To find the gradient at point (-4,1) :

We have to find the dy/dx

so,

=>  2x + 2y + 2xdy/dx -2ydy/dx +1 =0

=> dy/dx (2x-2y) = -(2x+ 2y) -1

=>dy/dx = -(2x+2y) -1 / (2x-2y)

So , at the point (-4,1)

=> dy/dx = -(-8 + 2) -1 / (-8 -2)

=>dy/dx = 5/-10

=>dy/dx = -1/2

Therefore , the solution to the given problem of slope intercept comes out to be  dy/dx = -1/2.

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The trigonometric function y = sin(3x + π) = 0 for -π/3 ≤ x ≤ π/3.

A trigonometric function is a function that uses one of the trigonometric ratios.

Given that we have the trigonometric function y = sin(3x + π) for -π/3 ≤ x ≤ π/3.

To find the range of output values for the range of input values given, we insert the given values of the input into the equation.

So, for the minimum value of y, we substitute x = -π/3 into the equation.

So, y = sin(3x + π)

y = sin(3(-π/3) + π)

y = sin(-π + π)

y = sin(0)

y = 0

For the maximum value of y, we substitute x = π/3 into the equation.

So, y = sin(3x + π)

y = sin(3(π/3) + π)

y = sin(π + π)

y = sin(2π)

y = sin2π

y = 0

So, y = 0 for -π/3 ≤ x ≤ π/3.

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The equation that models the future cost of gasoline, if the price increases by 0.3% per month, is option D: y = 1.19(1.003)

In this equation, y represents the cost of gasoline at a certain time (measured in months) in the future. The initial cost of gasoline is represented by 1.19 (since this is the base value we are starting with), and the increase in price over time is represented by (1.003)^z where z represents the number of months in the future.

The equation 1.19(1.003)^z to model the future cost of gasoline is correct, the base cost multiplied by a number representing an increase in the price each month (1.003) raised to the power of the number of month. Each time z increases by 1, the price increases by 0.3%

Therefore, increasing z by 1 increases the price of gasoline by 0.3%. If you want to calculate the price for a certain number of months in the future, you can plug in that number for z in the equation and calculate the result.

Answer:y=1.19(1.003)x

Step-by-step explanation:

Each pair of athletic shoe cost $20 and each pair of athletic shoe cost $35, in the given arithmetic problem.

By doing addition, subtraction, multiplication, and division on numbers, arithmetic is defined as the study of numbers.

Let 20x be the cost of manufacturing 20 athletic shoes and 10y be the cost of manufacturing 10 casual shoes, then

20x + 10y = 750

10y =  750 - 20x

y =  75 -2x

Let 25x be the cost of manufacturing 25 athletic shoes and 20y be the cost of manufacturing 20 casual shoes, then

25x + 20y = 1200  

20y = 1200 - 25x

y = 60 - 25x/20

y = 60 - 1.25x

Equalise the y terms

75 -2x = 60 - 1.25x

75 - 60 = -1.25x + 2x

15 = 0.75x

x = 15/ 0.75

x = 20

Substitute the value of x in y =  75 -2x

y =  75 -2(20)

y = 75 - 40

y = 35

Thus, each pair of athletic shoe cost $20 and each pair of athletic shoe cost $35.

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Full question:-

Ranger Shoe Company manufactures two types of shoes, athletic shoes and casual shoes. The cost of manufacturing 20 pairs of athletic shoes and 10 pairs of casual shoes is $750. If 25 pairs of athletic shoes and 20 pairs of casual shoes were manufactured, the cost would be $1200. How much does it cost to manufacture each type of shoe?

Answer:

x= 3

Step-by-step explanation:

6x =18

divide 6 by both sides.

x=3

The equation and solution of the problem are 3/8-7/8 and 1/2.

An equation is an expression that shows the relationship between two or more numbers and variables.

A mathematical equation is a statement with two equal sides and an equal sign in between. An equation is, for instance, 4 + 6 = 10. Both 4 + 6 and 10 can be seen on the left and right sides of the equal sign, respectively.

Given;

The food parrot eats = 3/8pounds

The food cat eats = 7/8pounds

Now, food eaten more by cat =7/8-3/8

=(7-3)/8

=4/8

=1/2

Therefore, the answer to equation will be 1/2.

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Answer:

The answer to both parts is (C)

In the first 9/3.9 = 2.31        half lives elapsed

(1/2)^2.31 = .5^2.31 = .202     pressure at 9 mi above sea level

P = .202 * 31 = 6.26 mi

In the second:

19/5 = 3.8 half-lives

.5^3.8 = .072 left after 3.8 half lives

635.8 * .072 = 45.6

Therefore ,the return on investment prior to deducting taxes is known as the net income rate of return.

The amount a company makes prior to taxes is known as pretax investment gains, on the other hand. Income that is subject to taxation is referred to as taxable income.

Here,

Investment income generally refers to, but is also limited to, earnings, profits, corporate taxes, rental and royalty revenues, non-qualified leases, income from businesses that trade investment products or commodities, and businesses which are passive for such taxpayer.

Pretax rates of return refers to an investment's profit or loss before taxes are taken into account.

The government imposes taxes on investment on any extra money made from buying or selling investments. Capital gains taxes must be paid on securities that are successfully sold.

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Answer: Considering both dividends paid and capital gains, Dylan’s pretax profit from his investment is $30. Dylan’s pretax return on investment (ROI) is 24%.

Step-by-step explanation: To determine Dylan’s profit from his investment, add his dividends of $5 and his capital gains of $25.total profit = $25 + $5= $30Before taxes are applied, Dylan can calculate his return on investment (ROI) by dividing his profit by the cost of his investment:30125 = 0.24, or 24%.

Answer:

b is 5

I wish you luck in your assignments.

The price of foreign currency in relation to the local currency is referred to as the Nominal Exchange rate. It displays how many units of local money must be renounced in order to obtain one unit of foreign cash.

The amount of local currency required to buy foreign currency is known as the nominal exchange rate. The NEER is a measure of a nation's ability to compete internationally in the foreign exchange (forex) market.

Yes, you can exchange 1 USD for 90 YEN on the foreign exchange market, and vice versa. Nominal currency appreciation is the term used to describe a decline in this measure.

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What is the Nominal Exchange Rate?

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The data and the image both characterize the object as a rectangle because its length is 12 and its width is 9.

A quadrilateral having four right angles, or rectangle, in Euclidean plane geometry. A quadrilateral that is equiangular, or one in which all of the angles are equal, is another way to describe it. Also possible is a straight angle in the parallelogram. With four sides that are of the same size, a square is a rectangle. Four 90-degree vertices and equal parallel sides make up a quadrilateral with a rectangle-like shape. Its equirectangular rectangle moniker derives from this. The term "parallelogram" also refers to a rectangle, which has equal and parallel opposite sides.

given

in 8 th question

The illustration depicts a rectangle with four sides and two opposite sides that are the same length as a square with equal lengths on all four sides.

The data and the image both characterize the object as a rectangle because its length is 12 and its width is 9.

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The solutions are - X = [5 5; 5 -2] is a nonzero element in W and  Y = [1 1; 1 1] is the element in V that is not in W.

A nonzero element X in W can be any linear combination of the given basis vectors:

X = a[5 5; 5 -2] + b[5 -4; -4 1]

Where a and b are nonzero scalars. For example, X = [5 5; 5 -2] is a nonzero element in W.

An element Y in V that is not in W can be any symmetric 2x2 matrix that cannot be written as a linear combination of the given basis vectors. For example, Y = [1 1; 1 1] is not in W as it cannot be written as a linear combination of [5 5; 5 -2] and [5 -4; -4 1].

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The complete question is -

Let V be the vector space of symmetric 2 Times 2 matrices and W be the subspace W = span{[5 5; 5 -2], [5  -4; -4 1]}. Find a nonzero element X in W. Find an element Y in V that is not in W.

Answer:

0.6 > 0.49 > 0 > -0.2 > -0.32

Step-by-step explanation:

Please let me know if this helped!!!

The minimum of the function is at x = -10. The minimum on the interval [-10,6] is -2.67.

What is a function?

A function from a set X to a set Y allocates exactly one element of Y to each element of X. The set X is known as the function's domain, while the set Y is known as the function's codomain.

Given function is f(x) = ³√(x-9)

The graph of the given function increases with the increase of the value of x and decreases with the decrease of the value of x.

Thus the minimum value of f(x)on the interval [-10,6] is at x = -10

Putting x = -10 in the given function.

f(-10) = ³√(-10-9)

f(-10) = ³√(-19)

f(-10) = -2.668

f(-10) = -2.67 (rounded to 2 decimal places).

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X and y are both 20 degrees because all triangles = 180 degrees and 140 + 20+20= 180

Answer:

Step-by-step explanation:

if you may, try finding 180 degrees, which y is 40 and x is 0

The slope of the line that passes through the points (2, 8) and (-3, 14) is -6/5 in the simplest form.

A line's steepness may be determined by looking at its slope. Slope is computed mathematically as "rise over run" (change in y divided by change in x).

An ordered pair in mathematics is a set of two things. The order of the objects in the pair matters because, unless a = b, the ordered pair differs from the ordered pair. Ordered pairs are also known as 2-tuples, or 2-length sequences.

The slope of a line is given by the formula:

m = (y2 - y1) / (x2 - x1)

where (x1, y1) and (x2, y2) are two points on the line.

Plugging in the given points, we get:

m = (14 - 8) / (-3 - 2)

m = 6 / -5

m = -6/5

so the slope of the line that passes through the points (2, 8) and (-3, 14) is -6/5 in the simplest form.

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The requried scaled length of the actual length is given as 4 inches.

The scale factor is defined as the ratio of the modified change in length to the original length.

here,
In the question,
Scale 3 in = 24ft
Scale factor = modified length / original length
Scale factor = 3 / 24 = 1/8

Now,
For an actual length of 36 ft,
Scaled length is given as = 36 × 1/8 = 4 inches

Thus, the requried scaled length of the actual length is given as 4 inches.

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Answer

17y^2  + 6y

Step-by-step explanation:

Answer:

See below!

Step-by-step explanation:

8, 3, 8, 6, 3, 3, 3, 6, 7

Here, Range is:

= Highest value - Lowest value

= 8 - 3

= 5

Here, the mode is:

= 3 (occurring 4 times)

[tex]\rule[225]{225}{2}[/tex]

Answer:

6 and 2

Step-by-step explanation:

50 divided by 8 is 6.25 and since you can't make .25 of a centerpiece he can only make 6 centerpieces

there will be 2 flowers left over because .25 of 8 is 2 (.25 times 8)

Shirts = 10$ Pants = 10$

Step-by-step explanation:

50 / 5 = 10$

3/1 = 10$

In this system of simultaneous equations, the cost of each shirt (x) equals $5 and the cost of each pair of pants (y) is $25.

This is a system of simultaneous equation problems in Mathematics. Let's denote the cost of one shirt as x and one pair of pants as y. Based on the problem information, you have these two equations:

1) 2x + 3y = 50

2) 3x + y = 40

To solve for x, you can multiply the second equation by three and subtract the first equation from it:

3*(3x + y) - (2x + 3y) = 50

After simplifying, you find that x (cost of each shirt) equals 5.

In order to find y (cost of each pair of pants), you can now substitute x = 5 into the second original equation: 3*5 + y = 40, which gives you y = $25, the cost of each pair of pants.

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Step-by-step explanation:

It would be 4w=36

÷4 on both sides

W=9