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Brut [27]
2 years ago
14

The root word “angio-“ means “artery.” Javier had an angiogram and his doctor decided to perform an angioplasty. Which statement

best explains Javier’s situation? A doctor measured Javier’s arteries and decided to remove the arteries. A doctor viewed Javier’s arteries and decided to separate the arteries. A doctor studied Javier’s arteries and decided to block the arteries. A doctor took pictures of Javier’s arteries and decided to repair the arteries.
Advanced Placement (AP)
2 answers:
Ilya [14]2 years ago
5 0
A doctor took pictures of Javier's arteries and decided to repair the arteries.
Sav [38]2 years ago
3 0

Answer:

A doctor took pictures of Javier’s arteries and decided to repair the arteries.

Explanation:

Angiogram is a diagnostic test that allows better visualization of the interior of the arteries, serving to evaluate their shape and diagnose possible diseases such as aneurysm or arteriosclerosis, for example. This exam basically consists of taking pictures of the inside of the artery so that it can be observed by a doctor.

Angioplasty, in turn, is a procedure that seeks to repair a compromised artery. The priority function of angioplasty is to unclog the arteries that are blocked due to the accumulation of fat plaques in their walls. Therefore, after performing the surgical procedure, it is expected that the blood flow will be released and flow unimpeded until it reaches the heart.

Based on these concepts, we can say that a doctor took pictures of Javier's arteries and decided to repair them.

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A 'Longitudinal Study' is the one in which the data is fetched from a single source multiple times but at different instances. Meta-Analysis involves a combination of data obtained from various studies. Quasi-Experiment is more of manipulating the variables that are independent in nature just in order to determine what results are obtained.

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Explanation:

The equation is:

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Since c - 3, c, and c(c - 3) are he denominators, none of them can be equal to zero:

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Now you can multiply both sides of the equation by the common denominator: c (c - 3):

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That means the equality is valid for all real numbers for which it is defined, which is all real numbers except c = 0 and c = 3.

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