Advanced Placement (AP), 24.06.2019 02:00 jillianbarnes2565

Drivers must always yield to emergency vehicles traveling

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Answer from: jaureguilol1

Drivers must always yield to emergency vehicles travelling with emergency lights and sirens on.

Further Explanation:

The driver must always yield to emergency vehicles travelling with lights and siren on so that vehicles reach to the destination on time.

Thus, this is the correct option.

The option (a) 'in the same direction as the driver' is not correct.

The drivers of an emergency vehicle have nothing to do with going in the same direction.

The option (b) 'in the opposite direction as the driver' is not correct.

The drivers of an emergency vehicle have nothing to do with going in the opposite direction.

The option (c) 'in any direction' as the driver is not correct.

The drivers of an emergency vehicle have no help with going in the any direction to solve the issue.

Thus, the correct option is with emergency lights and sirens on.

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Answer details:

Grade: Senior Secondary School

Subject: Computers and Technology

Chapter: Environmental Study

Keyword:

drivers must always yield to, in any direction, with emergency lights and sirens on, destination, reach, statement, time, emergency vehicles traveling, in the same direction as the driver, in the opposite direction as the driver.

Answer from: evansh78

Yes if they have there sirens on that is

Answer from: Quest

Is this the whole problem or

Answer from: Quest

Horizontal asymptote at $y=-k,\ k> 0$ tells us that the original graph has been translated down.since $0\ \textless \ a\ \textless \ b$ , $a, b$ are positive. also we can say that the point $(1,a)$ has a smaller $y$ -coordinate than $(3, b)$ .this means that the transformed exponential function is increasing as it goes to the right. as it goes from $x=1$ to $x=3$ , the value of the exponential function increases. it goes from $a$ to something bigger, $b$ . therefore, as $x \to \infty,\ y \to \infty$ . the left hand would be the side that approaches the horizontal asymptote.so the answer is d

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