An electric device delivers a current of [tex]$15.0 A$[/tex] for 30 seconds. How many electrons flow through it?
Answer (2)
The statement 'Claim Notice does not enable the insurer to undertake investigation in order to find out the causes and circumstances under which an incident took place' is FALSE.
When a claim notice is provided to an insurer, it serves a crucial function in the claims process. The claim notice is typically the initial communication from the insured to the insurance company alerting them to a potential claim. This notice triggers the insurer's obligation to investigate the claim further.
Here's how the process usually works:
Notification : The insured informs the insurer of an incident that may give rise to a claim. This notification is often required to be made within a specific time frame as outlined in the insurance policy.
Investigation : Once the claim is noticed, the insurer typically begins an investigation to ascertain the facts of the incident. This can involve examining evidence, interviewing witnesses, reviewing police or accident reports, and any other relevant documentation or information.
Determination of Coverage : The insurer's investigation helps determine whether the incident is covered under the terms of the insurance policy. They assess the circumstances and causes of the incident to decide if they are liable to pay the claim.
Resolution : Based on the findings, the insurer will decide whether to accept the claim, deny it, or negotiate a settlement.
The purpose of the claim notice is to ensure the insurer is informed so they can take timely action to investigate and mitigate any potential liabilities. This process is vital to determining the legitimacy of the claim and ensuring all parties meet their contractual obligations.
To find the number of electrons that flow through an electric device delivering 15.0 A for 30 seconds, we first calculate the total charge using the formula Q = I × t, resulting in 450 C. Dividing by the charge of an electron (approximately 1.6 × 10^{-19} C) gives approximately 2.81 × 10^{21} electrons. Thus, around 2.81 sextillion electrons flow through the device.
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