Draw a ladder diagram that will cause the output, alarm lamp ALRM 534, to be 0 N when (1) either the infeed conveyor CONV1541 is OFF or the outfeed conngo CONV1542 is OFF and (2) the limit switch LS1535 is open and (3) the proximity suid PS1536 is closed. Do this problem for the ControlLogix, MicroLogix, SLCSMA S7,Modicon Unity and/or GE PLCs. For the GE PLC, use (i) I/O Variable and/or (ii) (+1) Memory addressing. Show only the I/O address with the ladder contacts/coils. c) For a SLC-500, the I/O devices are wired to (use the single-line format): LS1535: Input module, slot 12, channel 8 PS1536: Input module, slot 12 , channel 14 CONV1541: Output module, slot 26, channel 14 CONV1542: Output module, slot 26, channel 15 ALRM1534: Output module, slot 2, channel 3

The solutions of the system of equations are (-1, -10) and (-2, 0)

Here we have a system of two equations:

10x + y = - 20

y = 2x² - 4x - 16

First, we can isolate y on the first equation:

y = -20 - 10x

Replace that in the second equation:

-20 - 10x = 2x² - 4x - 16

Now we can solve that equation for x;

0 =  2x² - 4x - 16 + 10x + 20

0 =  2x² + 6x + 4

0 = x² + 3x + 2

Using the quadratic formula we will get the solutions:

\(x = \frac{-3 \pm \sqrt{3^2 - 4*2*1} }{2*1} \\\\x = \frac{-3 \pm 1}{2}\)

The two x-values are:

x = (-3 + 1)/2 = -1

x = (-3 - 1)/2 = -2

Evaluating the linear equation in these values we get:

y =  -20 - 10*(-1) = -10

y = -20 - 10*(-2) = 0

So the solutions are (-1, -10) and (-2, 0)

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The system of equations that represent the situation are 1.20R + 2B = 70, and R + B = 90.

The system of equations are sets of equations that have to be solved simultaneously in order to determine their required values. They are often referred to as simultaneous equations.

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By using percentage, it can be calculated that

Percentage reduction on the portable cd player  \(= 18.76 \%\)

What is Percentage?

Suppose there is a number and the number has to be expressed as a fraction of 100. The fraction is called percentage.

For example 9% means \(\frac{9}{100}\). Here, 9 is expressed as a fraction of 100.

Original price of the CD player = $79.95

Selling price = $64.95

Reduction in price = $(79.95 - 64.95) = $15

Percentage reduction on the portable cd player = \(\frac{15}{79.95} \times 100 = 18.76 \%\)

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Answer:

35

Step-by-step explanation:

track the number to the other side of the graph

Answer:

34 inches

Step-by-step explanation :

54/360 X 20

The value of ∫xf ''(x) dx is 12.

We can use integration by parts to find the value of the given integral. Let's assume F(x) is the antiderivative of f ''(x), which means F'(x) = f ''(x). Applying integration by parts, we have:

∫xf ''(x) dx = xF'(x) - ∫F(x) dx

Integrating F(x) with respect to x gives us ∫F(x) dx = ∫f ''(x) dx = f '(x) + C, where C is a constant of integration. Now, let's evaluate the integral:

∫xf ''(x) dx = xF'(x) - ∫F(x) dx = xF'(x) - f '(x) - C

To find the value of the integral, we need to evaluate the expression at the limits of integration. Given that f(1) = 4 and f '(1) = 3, we can substitute these values into the expression:

∫xf ''(x) dx = [xF'(x) - f '(x)] from 1 to 4

Evaluating this expression at x = 4 and x = 1, we get:

∫xf ''(x) dx = [4F'(4) - f '(4)] - [1F'(1) - f '(1)]

Substituting f '(1) = 3, f '(4) = 3, and simplifying the expression, we find:

∫xf ''(x) dx = [4F'(4) - 3] - [1F'(1) - 3] = 12

Therefore, the value of ∫xf ''(x) dx is 12.

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Answer:

2c=6

or try c=3

Step-by-step explanation:

just did the math Move all terms not containing c

to the right side of the equation. Divide each term by 2 and simplify.

The probability of getting an order that is not accurate or is from Restaurant C is 0.345.

The events of selecting an order that is not accurate and selecting an order from Restaurant C are not disjoint events because it is possible to pick an order that is not accurate and from restaurant C (i.e., both events can occur at the same time).

The probability of getting an order that is not accurate or is from Restaurant C can be found using the addition rule of probability:

P(not accurate or from C) = P(not accurate) + P(from C) - P(not accurate and from C)

From the table, we have:

P(not accurate) = (37+50+33+16)/(315+273+248+135+37+50+33+16) = 0.170

P(from C) = 248/(315+273+248+135+37+50+33+16) = 0.209

P(not accurate and from C) = 33/(315+273+248+135+37+50+33+16) = 0.034

Therefore,

P(not accurate or from C) = 0.170 + 0.209 - 0.034 = 0.345

So, the probability of getting an order that is not accurate or is from Restaurant C is 0.345.

The events of selecting an order from Restaurant C and selecting an inaccurate order are not disjoint events because it is possible to pick an order that is both from Restaurant C and not accurate.

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Answer:

b = -10

c = 25

Step-by-step explanation:

Since the only solution to x is 5 that mean answer will look something like this:

(x-5) (x-5) = 0

x(x-5) -5(x-5)

x^2 -5x -5x + 25

x^2 -10x + 25

This is same as x^2 + bx + c = 0

where b is -10 and c is 25

Answer:

2/25

Step-by-step explanation:

Answer:

2/25

Step-by-step explanation:

plzzz mark me brainliest :}

Answer: 12663.3 cubic inches sand is needed for this sandbox.

Step-by-step explanation:

Formula : Volume of cuboid = Base area x height

Volume of sandbox = 1146 x  13  = 14898 cubic inches

Quantity of sand required to fill = 85% of Volume of sandbox

= 0.85  x  14898   [85% = 0.85 ]

= 12663.3 cubic inches

Hence,  12663.3 cubic inches sand is needed for this sandbox.

Answer:

a)

b)

Explanation:

a) Let b represent the number of striped bass one is allowed to catch.

Since we're only allowed to catch at most 3 striped basses, that is, the number of striped basses can be less than or equal to 3 but not more, we can go ahead and write the inequality as seen below;

See below the graph of the above inequality on a number line;

b) Let l represent the length of each striped bass

Since each striped bass must not be less than 18 inches long, that is, each striped bass can

be more than or equal to 18 inches in length but not less, we can go ahead and write the inequality as seen below;

Graphing on a number line, we'll have;

Answer:

15 cm

Step-by-step explanation:

Since the square's side length is 8 cm, and one of its sides is the short leg of the triangle, the short leg of the triangle is 8 cm

Using the pythagorean theorem, solve for b (the missing side length x)

a² + b² = c²

8² + b² = 17²

64 + b² = 289

b² = 225

b = 15

So, the missing side length is 15 cm

Answer:

3,696

Step-by-step explanation:

7x24x22 equals 3,696

24x7=168

168x22=3,696

There are 2 students who used none of the above-mentioned means of transportation.

There were 2 students who used none of the above-mentioned means of transportation.

A poll was conducted on 100 students at a commuter campus to determine how they got to school.

The following are the results: 36 people drove alone.

34 people carpooled.30 people used public transportation.

5 people used both carpools and public transportation.8 people used both a carpool and their own car.

7 people used buses and their own cars.

4 people used all three modes of transportation.

Now, let us calculate the number of students who didn't use any of the above means of transportation:

Number of students who drove alone = 36

Number of students who carpooled = 34

Number of students who used public transport = 30

Number of students who used carpool and public transport = 5

Number of students who used carpool and their own car = 8

Number of students who used buses and their own car = 7

Number of students who used all three modes of transportation = 4

Thus, the total number of students who used one or more means of transportation =36+34+30+5+8+7+4 = 124

Now, subtracting the number of students who used one or more means of transportation from the total number of students polled will give us the number of students who used none of the means of transportation.

100 - 124 = -24

But, negative values are meaningless in this context.

Hence, the answer is 2.

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Answer:

roughly 88 but 87.9645943005...

Step-by-step explanation:

First, the formula for the circumference of a circle is 2pi(r), so plugging in 14 yards, you get 28pi roughly 88 but for an actual answer 87.9645943005

The distance between the centers of the two wheels is approximately 11.86 feet.

The length of the conveyor belt is equal to the circumference of the circle formed by each wheel plus the distance between the centers of the two wheels.

Let's call the distance between the centers of the two wheels "d". The circumference of each wheel can be calculated using the formula

C = πd

Since each wheel has a diameter of 1 foot, its radius is 0.5 feet. Therefore, the circumference of each wheel is:

C = πd = π(0.5) = 1.57 feet (approx.)

The length of the conveyor belt is given as 15 feet. So we can write

2C + d = 15

Substituting the value of C, we get

2(1.57) + d = 15

3.14 + d = 15

d = 11.86 feet

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To solve the given inequality, first we have to simplify the given inequality.38 < x + 10 After simplification we get, 38 - 10 < x or 28 < x.

The correct option is B.

The given inequality is 38 < 4x + 3 + 7 - 3x. Simplify the inequality38 < x + 10  - 4x + 3 + 7 - 3x38 < -x + 20 Combine the like terms on the right side and simplify 38 + x - 20 < 0 or x + 18 < 0x < -18 + 0 or x < -18. The given inequality is 38 < 4x + 3 + 7 - 3x. To solve the given inequality, we will simplify the given inequality.

Simplify the inequality38 < x + 10  - 4x + 3 + 7 - 3x38 < -x + 20 Combine the like terms on the right side and simplify 38 + x - 20 < 0 or x + 18 < 0x < -18 + 0 or x < -18. Combine the like terms on the right side and simplify38 + x - 20 < 0 or x + 18 < 0x < -18 + 0 or x < -18.So, the answer is  x > 28. In other words, 28 is less than x and x is greater than 28. Hence, the answer is x > 28.

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Answer: 3x-2x or (3x)-(2x)

Write an expression that best represents the difference between triple and double a number?

Step-by-step explanation: HOPE THIS HELPS!

Answer:

3x-2x

Step-by-step explanation:

I hope you this is it

B) "Some goat was eaten by a wolf" is a correct interpretation of the statement, because it means that there exists at least one goat that was eaten by a wolf.

The given statement can be translated as: "For all goats z, if z is eaten by a wolf, then there exists a wolf w such that w has eaten z."

A) "Every goat is eaten by a wolf" is not a correct interpretation of the statement. The correct interpretation is that if a goat is eaten by a wolf, then there exists at least one wolf that has eaten a goat.

B) "Some goat was eaten by a wolf" is a correct interpretation of the statement, because it means that there exists at least one goat that was eaten by a wolf.

C) "There is a wolf who has eaten every goat" is not a correct interpretation of the statement. The correct interpretation is that for each goat that is eaten, there exists at least one wolf that has eaten it.

D) "Every goat has eaten a wolf" is not a correct interpretation of the statement. The correct interpretation is that if a goat is eaten by a wolf, then there exists at least one wolf that has eaten a goat, but it does not imply that every goat has eaten a wolf.

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Answer:

\(\frac{2}{25}\)

Step-by-step explanation:

Each "place" in the decimal, can be represented with a base 10 in the numerator.

For example the "tenths" place can be represented as: \(\frac{a}{10^1}\) where a=decimal.

The hundredths place can be represented as: \(\frac{a}{10^2}\)

The thousandths place can be represented as: \(\frac{a}{10^3}\)

and so on...

In this case, we have a decimal in the hundredths place which can be represented as: \(\frac{8}{10^2} = \frac{8}{100}\). Now to simplify this fraction, you simply divide both sides by 4 (greatest common factor of 8 and 100), or in other words multiply it by 0.25/0.25 which is just 1, so the value is the same. \(\frac{8}{100} * \frac{0.25}{0.25} = \frac{2}{25}\)

Answer:

56 miles

Step-by-step explanation:

Hello,

y = ax + b where a is the slope ! so here the slope is 6

To calculate the mean or average, you need to add up all the skidding distances and divide by the total number of road sites. This will give you the average skidding distance.

For example, let's say you have the following skidding distances: 10 meters, 15 meters, 20 meters, 25 meters, and 30 meters. To find the main answer, you add up these values (10 + 15 + 20 + 25 + 30 = 100) and divide by the total number of road sites (5 in this case). The main answer would be 20 meters.

This is done by adding up all the distances and dividing by the total number of road sites. In the example given, the skidding distances were 10, 15, 20, 25, and 30 meters. Adding these up gives a total of 100 meters. Since there are 5 road sites, the average skidding distance is 100 divided by 5, which equals 20 meters.

The mean provides a measure of central tendency that represents the typical or average value in the data set. It is useful for understanding the overall pattern or trend of the skidding distances at the road sites. However, it's important to note that the values can be influenced by extreme values or outliers in the data. Therefore, it is often recommended to also consider other measures of central tendency, such as the median or mode, to get a more complete picture of the data.

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Answer:

(E) x = 1, x = 3

Step-by-step explanation:

|x-2| = +- 1

x-2 = 1

x = 3

x-2 = -1

x = 1

Answer: Here Is the answer

Step-by-step explanation: hoep this helps :)

The answer to your question is

1 foot = 100 yards