An ideal spring stretches by 21.0 cm when a 135-N object is hung from it. If instead you hang a fish from this spring, what is the weight of a fish that would stretch the spring by 31.0 cm?
Select one:
a. 199 N
b. 91 N
c. 145 N
d. 279 N

Answers

Answer 1

We can use the formula for Hooke's law, which states that the force exerted by an ideal spring is proportional to its displacement from equilibrium: F = kx, where F is the force, k is the spring constant, and x is the displacement.


First, we can calculate the spring constant k using the given information:
Now we can use this value of k to find the weight of the fish, x = 31.0 cm = 0.31 m F = of F = 643 N/m * 0.31  F = 199 N
Therefore, the weight of the fish is 199 N, and the answer is (a) 199 N.


To solve this problem, we can use Hooke's Law: F = k * x Where F is the force applied on the spring, k is the spring constant, and x is the displacement of the spring. First, we need to find the spring constant (k) using the given information for the 135-N object, Now, we have the spring constant (k). Next, we need to find the weight of the fish that stretches the spring by 31.0 cm. Using Hooke's Law again.

So, the correct answer is:
a. 199 N

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Answer 2

b. 91 N

Explanation:
We can use the formula for the spring constant (k) of an ideal spring, which is:
k = F/x
where F is the force applied to the spring and x is the resulting displacement (stretch or compression) of the spring.
From the given information, we know that when a 135-N object is hung from the spring, it stretches by 21.0 cm. Therefore, we can calculate the spring constant as:
k = F/x = 135 N / 0.21 m = 642.9 N/m

Now, we want to find the weight (force) of a fish that would stretch the same spring by 31.0 cm. Let's call this force F_fish. We can use the same formula for the spring constant, but this time we know the displacement x (31.0 cm) and we want to solve for F_fish:
k = F_fish / x
rearranging, we get:
F_fish = k * x = 642.9 N/m * 0.31 m = 199.2 N
However, we need to convert this force from Newtons (N) to weight in Newtons (N), which is the force of gravity acting on the fish's mass. We can do this by dividing by the acceleration due to gravity (g) which is approximately 9.81 m/s^2:
weight of fish = F_fish / g = 199.2 N / 9.81 m/s^2 = 20.3 kg
So the weight of the fish that would stretch the spring by 31.0 cm is approximately 20.3 kg, which is equivalent to 91 N. Therefore, the answer is b. 91 N.

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Answer:

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Explanation:

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Answers

The network administrator is trying to accommodate Quality of Service (QoS) and bandwidth management to give high priority to real-time applications traffic in the small business network.

The network administrator is trying to accommodate two types of network services: Quality of Service (QoS) and Traffic Shaping. QoS is a technique that prioritizes certain types of traffic over others, ensuring that real-time applications receive the bandwidth they require. Traffic shaping, on the other hand, manages the flow of traffic on the network, preventing congestion and ensuring that all applications receive the necessary bandwidth.

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Receptacles located within the patient care area of pediatric wards, room, or area shall be listed ___________ resistant cover.
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Answers

Answer:

Receptacles located within the patient care area of pediatric wards, rooms, or areas shall be listed as resistant cover. This means that these receptacles have been tested and certified to have covers that are able to withstand certain types of damage or tampering, such as from children who may be curious or playful.

Explanation:

The use of resistant covers is important in order to prevent accidents or injuries that may occur if a child were to come into contact with the receptacle or its contents. Additionally, having resistant covers helps to maintain the cleanliness and hygiene of the patient care area, as it prevents the spread of germs and other harmful substances. It is important to ensure that all receptacles within the patient care area of pediatric wards, rooms, or areas meet this standard in order to provide a safe and healthy environment for patients, visitors, and staff.

Receptacles located within the patient care area of pediatric wards, rooms, or areas shall be listed with a tamper-resistant cover.

Tamper-resistant receptacles are designed to prevent unauthorized access, accidental contact, or injury, especially in areas where children are present. These receptacles have built-in safety features that help protect patients, particularly pediatric patients, in healthcare settings. By requiring tamper-resistant covers for receptacles in pediatric wards, the NEC aims to ensure a safer environment for young patients and those providing care.

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The correct answer is b. Thrown. In Java, an exception is said to be "thrown" when an error or unexpected condition occurs during the execution of a program.

When an exception is thrown, the normal flow of the program is disrupted and the runtime system looks for an exception handler to process the exception.

An exception can be thrown explicitly using the throw keyword or implicitly by the Java runtime system when an error or unexpected condition occurs. The exception is then propagated up the call stack until it is either caught by an exception handler or the program terminates with an error message.

When an exception is caught by an exception handler, it is said to be "caught". The exception handler can then handle the exception by taking appropriate action, such as logging the error, displaying an error message to the user, or recovering from the error.

"Declared" is not the correct term for an exception that occurs. Exceptions are "declared" in Java using the throws keyword, which is used to indicate that a method can throw a specific type of exception.

"Handled" is a term that is often used interchangeably with "caught". However, "handled" is a broader term that can also refer to the actions taken by an exception handler to recover from an exception, rather than just the act of catching the exception itself.

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Non metallic auxiliary gutters shall have expansion fitting installed where the expected length change due to expansion and contraction due to temperature change is more than ________ inches.
366.14

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Nonmetallic auxiliary gutters shall have expansion fittings installed where the expected length change due to expansion and contraction due to temperature change is more than 366.14 inches.

According to the National Electrical Code (NEC) Section 366.14, non-metallic auxiliary gutters should have expansion fittings installed when the expected length change due to expansion and contraction from temperature changes is more than 1/4 inch (0.25 inches).

The National Electrical Code (NEC) or NFPA 70 is the standard for the safety of electrical installations and equipment in the United States. It is part of the National Fire Code series published by the National Fire Protection Association (NFPA), a private trade association.  Although the word "state" is used, it is not a federal law. It is often adopted by states and municipalities in an effort to standardize electronic security management. In some cases, NECs are modified, modified, and possibly rejected according to regional policies voted on by local leaders.

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Assume there are two classes, Big and Small. The Big class has, as member, an instance of the Small class. Write a sentence that describes the relationship between the two classes.

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The Big class contains an instance of the Small class, establishing a "has-a" or "composition" relationship, where Big class has a member object of Small class.

In object-oriented programming, classes can have relationships with other classes. In this case, the Big class has a member object of the Small class, which means that the Big class "has-a" Small class object, establishing a "composition" relationship. This implies that the Small class is an integral part of the Big class and cannot exist independently without the Big class. The Big class can access and use the functionalities of the Small class through its member object, and any changes to the Small class object will affect the Big class.

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