The navy bean soup recipe requires 2 pounds of navy beans. If the EP unit cost is $1.20 per pound, what is the total cost of the ingredient

Option (c) is true only when b < h.

We have to find which of the following must be true about the area a of the triangle if the base b of a triangle is increasing at a rate of 3 inches per minute while its height h is decreasing at a rate of 3 inches per minute.Area of a triangle is given by: A = (1/2)bhDifferentiating both sides with respect to time, we get:dA/dt = (1/2)(b dh/dt + h db/dt)Given, db/dt = 3 (in/min), dh/dt = -3 (in/min)dA/dt = (1/2)(b(-3) + h(3))= (3/2)(h - b)

Since h and b are both decreasing at the same rate, their difference (h-b) will remain constant. Therefore, dA/dt will be zero, which means the area a of the triangle remains constant.Answer: e. a remains constant.Explanation:When the height h and the base b of a triangle are changing with time, its area A is given by A = (1/2)bh.

To differentiate the given formula with respect to time, we will apply the product rule as follows:dA/dt = (1/2)d/dt (bh) = (1/2)(db/dt)h + (1/2)b(dh/dt)Differentiating this with respect to time again, we get:d^2A/dt^2 = (1/2)(d^2b/dt^2)h + (1/2)(db/dt)(dh/dt) + (1/2)b(d^2h/dt^2) = (1/2)(d^2b/dt^2)h - (1/2)3b^2where we have used the fact that db/dt = 3 in/min and dh/dt = -3 in/min.

Since the second derivative of the area with respect to time is negative, it means the area of the triangle is decreasing. Therefore, option (c) is true only when b < h.

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In ΔTUV, UV = 14, VT = 19, and TU = 9, The statement about the angles of ΔTUV that must be true is  \(m \angle U > m \angle T > \angle V\) Option 5

This is further explained below.

Generally, A triangle's angle is a measurement of the length of the side that is perpendicular to it.

This indicates that if one of the sides is longer in length, then the measure of the angle opposite to it will also be longer.

The angles in the triangle TUV are denoted by the symbols T, U, and V.

The side that is UV, TV, and T U correspondingly is the side that is opposite to these angles.

The length of the opposing sides will immediately determine the measure of the angles, which will be directly proportionate to those angles.

since V T>U V>T U, the arrangement of angles will correspond to this as follows: \(m \angle U > m \angle T > \angle V\) Option 5

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CQ

In $\triangle T U V$, UV $=14, V T=19$, and $T U=9$. Which statement about the angles of $\triangle T U V$ must be true?

$\mathrm{m} \angle V>\mathrm{m} \angle T>\mathrm{m} \angle U$

$\mathrm{m} \angle T>\mathrm{m} \angle U>\mathrm{m} \angle V$

$\mathrm{m} \angle U>\mathrm{m} \angle V>\mathrm{m} \angle T$

$m \angle V>m \angle U>m \angle T$

$m \angle U>m \angle T>m \angle V$

$\mathrm{m} \angle T>\mathrm{m} \angle V>\mathrm{m} \angle U$

Answer:

Rectangle.

Round.

Arched.

Novelty.

Square.

Oval.

Octagon.

Sunburst.

Hope this is what you're looking for :)

Brainliest please

The number of shares of each stock bought cannot be determined without additional information.

To determine the number of shares of each stock bought, we need to know the prices of the stocks at the time of purchase. With the given information of the total investment amount and the selling price after three months, we can calculate the total return or gain from the investment but not the specific allocation of shares between the two stocks.

If we assume that the investment was evenly split between the two stocks, we can calculate the average purchase price per share. However, without knowing the individual stock prices, we cannot determine the exact number of shares for each stock.

To find the number of shares of each stock, we would need information such as the price per share for each stock at the time of purchase or the allocation percentage of the total investment for each stock. Without this additional information, it is not possible to determine the number of shares for each stock.

Therefore, based on the given information, the number of shares of each stock bought cannot be determined.

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The area of the triangle based on the information given is 16.67 inches ²

It should be noted that the area of a triangle is given by the formula:

= 1/2 × base × height

In this second figure, the height will be:

= 5.9² - (3.4/2)²

= 5.9² - 1.7²

= 34.81 - 2.89

= 5.65

The area will be:

= 1/2 × base × height

= 1/2 × 5.65 × 5.9

= 16.67 inches ²

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Answer:

-12

Step-by-step explanation:

hope it helps

have a nice evening

It's generally reasonable to assume that enhancing the speed of execution can positively impact customer satisfaction. Quicker order executions can lead to reduced slippage, improved trade efficiency, and a better overall trading experience. Customers often value fast and reliable execution when it comes to brokerage services.

To determine the potential impact on overall satisfaction rating, several factors would need to be considered, including but not limited to:

Other aspects of the brokerage service: Speed of execution is just one aspect of brokerage services. Factors like customer support, platform usability, account management features, pricing, research tools, and investment options also contribute to overall satisfaction. Improving one aspect may not guarantee a significant increase in overall satisfaction if other areas remain unchanged.

Individual preferences and priorities: Different customers prioritize different features in their brokerage services. While some might highly value speed of execution, others may focus on different aspects such as cost-effectiveness, available investment options, or educational resources. The impact on overall satisfaction would depend on how important speed of execution is to the customer base as a whole.

Competitors' performance: The competitiveness of the market plays a role in shaping customers' expectations. If the average speed of execution rating for other surveyed brokerage firms is relatively high, matching that average may positively impact satisfaction. However, if the sector's overall speed of execution rating is generally low, merely reaching the average might not suffice to significantly boost satisfaction.

It's essential for brokerage firms to consider these factors comprehensively and conduct customer surveys or market research to assess the potential impact on overall satisfaction accurately.

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The Kanizsa triangle illusion helps us understand that our perceptual experiences are not simply the sum of the individual sensory inputs, but rather the result of a complex and variable process of perceptual organization.

Gestalt is a German word meaning "shape" or "form," and in psychology, it refers to a set of principles that describe how people perceive and organize sensory information into meaningful wholes. These principles propose that the whole is greater than the sum of its parts, and that we tend to organize our perceptual experiences into coherent, holistic forms rather than isolated, unrelated sensations.

Experimental examples such as the Necker cube, visual cliff, and others help demonstrate principles of perceptual organization by highlighting how our minds naturally try to impose structure and order on sensory input. For example, the Necker cube is a two-dimensional drawing that can be perceived as a cube that can be viewed from different angles. However, as one stares at the image, it appears to flip back and forth between different possible interpretations. This phenomenon illustrates the Gestalt principle of figure-ground, which describes how we tend to perceive objects as being distinct from their surrounding context.

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Answer: (20, 5) or (5, 20)

Explanation: An ordered pair is made up of a set of numbers, one number for each dimension, contained in a set of parenthesis and separated by commas. In this problem, there are two dimension; red beads and blue beads. The ordered pair is comprised of the number of red beads (20) and the number of blue beads (5). Following the format previously described we get the answer (20, 5). You can also write (5, 20) since neither number depends on the other.

Answer:

assuming that the equations are equal to zero the answers would be

3   ,   -3    ,  5

Step-by-step explanation:

The output value of the given function is the result of the function when a particular input value is provided. It can be calculated by substituting the input value into the function and the value is 1296.

In the given function, size 12px f size 12px left parenthesis size 12px x size 12px right parenthesis size 12px equals size 12px 6 to the power of size 12px x size 12px plus size 12px 2

The output value is the result of the function when a particular input value is provided.

So, if we substitute a value for x, the output value of the function can be calculated as follows:

For example, if we substitute x=2, then the output value would be:

size 12px f size 12px left parenthesis size 12px 2 size 12px right parenthesis size 12px equals size 12px 6 to the power of size 12px 2 size 12px plus size 12px 2

= size 12px 6 to the power of size 12px 2+2

= size 12px 6 to the power of size 12px 4

= size 12px 1296

So, when x=2, the output value of the function is 1296.

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Answer:

Concept: Linear systems

Given the following question:

x = point of intersection

Given the following graph there is only one point of intersection.

Your answer is option D.

Answer:  x=1

Step-by-step explanation: I took the test

Sample of test statistic is 2.080 and p-value is 0.082.

From the given information,

α = 0.01;

H₀ : μ = 0

H₁ : μ ≠ 0.

Student's t,

d.f. = 6

d = 0.371

t = 2.08

0.050 < p-value < 0.100

on t graph, shade area to the left of -2.08 and to the right of 2.08.

From TI-84, p-value = 0.0823.

P-value interval > 0.01 for α; fail to reject H₀.

At the 5% level of significance, the sample data do not support the claim that the average HC for this patient is higher than 14.

The P-value means the probability, for a given statistical model that, when the null hypothesis is true, the statistical summary would be equal to or more extreme than the actual observed results.

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Answer:

AC is 6.5 cm

Step-by-step explanation:

From trigonometric ratios:

\( \sin( \theta) = \frac{opposite}{hypotenuse} \\ \)

opposite » 3 cm

hypotenuse » AC

angle » 28°

\( \sin(28 \degree) = \frac{3}{AC} \\ \\ AC = \frac{3}{ \sin(28 \degree) } \\ \\ AC = \frac{3}{0.46} \\ \\ AC = 6.5 \: cm\)

Answer:

Here sin28 = perpendicular/hypotenuse

AC = sin28 * 3

AC = 0.46*3

AC = 1.38

Answer:

the answer is 2

Step-by-step explanation:

Step-by-step explanation:

3x + y = 18 and 3x + y = 16

=> 18 = 3x + y = 16.

However the equality 18 = 16 is false for any real values of x and y. Hence there are no real solutions.

Answer:

A. none

Step-by-step explanation:

The estimate of the life expectancy of a child in 1950 is 59 years

Linear equations are equations that have constant average rates of change. Note that the constant average rates of change can also be regarded as the slope or the gradient

A system of linear equations is a collection of at least two linear equations.

In this case, the linear equation is represented by the graph

The life expectancies are given as:

52 years = 1900

66 years = 2000.

Using the midpoint formula, the estimate of the life expectancy of a child in 1950 is calculated as:

Life expectancy = (Year 1950 + Year 2000)/2

This gives

Life expectancy = (52 + 66)/2

Evaluate

Life expectancy = 59

Hence, the estimate of the life expectancy of a child in 1950 is 59 years

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The sequence is a geometric sequence with a common ratio of 7. Since, the common ratio is greater than 1, the sequence diverges.

A convergent series is a series whose partial sums tend to a specific number, also called a limit. A divergent series is a series whose partial sums, by contrast, don't approach a limit. Divergent series typically go to ∞, go to −∞, or don't approach one specific number.

The given sequence is 1/117659, 1/16807, 1/2401...

Here, common ratio is

1/16807 ÷ 1/117659

= 1/16807 × 117659/1

= 117659/16807

= 7

Now, 1/2401 ÷ 1/16807

= 1/2401 × 16807/1

= 16807/2401

= 7

Hence, the sequence is a geometric sequence with a common ratio of 7. Since, the common ratio is greater than 1, the sequence diverges.

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The correct sentences that represent the inequality are as follows;

The sum of 2.1 and –1.2 times a number is at least 8.

The sum of 2.1 and –1.2 times a number is greater than or equal to 8.

The sum of 2.1 and –1.2 times a number is a minimum of 8.

Inequality; \(\rm 2.1 + (-1.2x) \geq 8\)

When two real numbers or two algebraic expressions are represented with symbols like <, > or ≤, ≥ they can be called an inequality.

Inequality; \(\rm 2.1 + (-1.2x) \geq 8\)

The correct sentences that represent the inequality are as follows;

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(a) To calculate the area surrounding the swimming pool, we need to consider the width of the cement around all sides of the pool. Since the cement has a uniform width of 4m on all sides, we need to add 4m to the length and width of the pool.

The length of the pool with the surrounding cement is 10m + 2(4m) = 10m + 8m = 18m.

The width of the pool with the surrounding cement is 5m + 2(4m) = 5m + 8m = 13m.

The area surrounding the swimming pool is the difference between the area of the larger rectangle (with the cement) and the area of the pool itself.

Area surrounding pool = Area of larger rectangle - Area of pool

= (18m) x (13m) - (10m) x (5m)

= 234m² - 50m²

= 184m².

(b) The cost to install the cement is determined by multiplying the area surrounding the pool by the cost per square meter, which is $50.

Cost to install cement = Area surrounding pool × Cost per square meter

= 184m² × $50/m²

= $9,200.

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Answer:

Yes

Step-by-step explanation:

Yes it is

No 1 is correct

No 2 is correct

No 3 is correct

No 4 is correct

and what i mean by correct is you answered it correct

I hope this helps you :)

Answer:

yes

Step-by-step explanation:

yes it is

it is all correct

Answer:

10p

Step-by-step explanation:

have a good day :)

Answer:

Tank B holds more

Tank A:

35*95 = 3,325 *30= 99,750

Tank B: 65*35= 2,275 *45= 102,375

If you want more just ask

Answer:

20

Step-by-step explanation:

20 x 2 =40

40 is under 58 and the closest to 58

the next 10 is 30 and 30 x 30 is over 58 with 60

The answer is radius = 10 inches.

On calculating the full circles, there are 10 full circles in total

4 semi-circles on each side = 4 full circles

3 semi-circles on top and bottom = 3 full circles

Now the corners have 3/4 circles 4 corners = 3/4 * 4 = 3

Therefore total number of circles is = 4 + 3 + 3 = 10

Now, finding their circumference:

Circumference of a circle = \(2\pi R\)

Circumference of all 10 circles = 10 * \(2\pi R\)

The radius of 1 circle:

The top side has 4 circles with a diameter of 8 inches So, the diameter of 1 circle occupies 8/4 =2 inches on the top side.

Since diameter = 2, radius (R) = 1 inch

Circumference of 10 circles = (44/7) * 10 = 440/7 = 62.8 inches.

Now we need to find the maximum possible radius of the circle which can be formed by a circumference of 62.8 inches.

So we apply the equation:

\(2\pi R=62.8\)

Solving this, we get R = 10 inches.

Therefore, if the wire picture frame were stretched out to make one complete circle, its radius will be 10 inches.

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The complete question is:

From the picture attached below, find:

If the wire picture frame were stretched out to make one complete circle, what would its radius be? (The length and breadth of the rectangle are 10 and 8 inches respectively).

The given geometric series \($\quad 8+7+\frac{49}{8}+\frac{343}{64}+\cdots$\) is convergent in nature.

\($\quad 8+7+\frac{49}{8}+\frac{343}{64}+\cdots$\)

Since it is geometric series. (As it is given in the question)

A series is considered to be convergent if the partial sums gravitate to a certain value, also known as a limit. In contrast, a divergent series is one whose partial sums do not reach a limit. Divergent series typically go to ∞, go to −∞, or don't approach one specific number.

Here the value of a=8, while the value of the common ratio \((r)=\frac{a_2}{a_1}=\frac{7}{8}=\frac{7}{8}\)

since \($|r|=\frac{7}{8} < 1$\)

So the given series is convergent.

The sum of geometric series with infinite terms is equal to \($\frac{a}{1-r}$$$\)

Sum\(=\frac{8}{1-\frac{7}{8}}=\frac{8}{\frac{1}{8}}=64\)

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