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S_A_V [24]
3 years ago
9

If you are under 18 years of age and are seeking a Class E Motorcycle Only license, you must complete an approved motorcycle saf

ety course. You must also have had a Learner's license with no moving traffic violation convictions for at least
Advanced Placement (AP)
2 answers:
olchik [2.2K]3 years ago
8 0
1 year was what I last heard
wlad13 [49]3 years ago
8 0

Answer:

You must also have had a Learner's license with no moving traffic violation convictions for at least 12 months.

Explanation:

You must also have a traffic violation conviction-free apprentice license for at least 12 months to obtain a Class E Motorcycle Only license.

This requirement shows that you were prudent in traffic for a year, committed no traffic offenses, or violated traffic laws. This certifies that you are a responsible driver and that you do not pose any risk to society, so it's okay for the government to allow you to be an Class E Motorcycle.

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Algorithms are used to simulate real programs.

The true conditions of the algorithm are:

  • <em>(a) If the value found in step 6 is 10, 20, 30, 40, 50 or 60 then the sum is even </em>
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First, we analyze the algorithm.

Assume the outcomes of the two rolls are x and y

<u>Step 4: Calculate sum</u>

Sum = x + y

<u>Step 5: Multiply Sum by 10</u>

Result =  Sum \times 10

<u>Step 6: Divide by 2</u>

Result =  Sum \times 10 \div 2

Result =  Sum \times 5

This means that, the algorithm simply multiplies the sum of the rolls by 5

<u>Option (a): If step 6 is 10, 20, 30, 40, 50 or 60, then sum is even</u>

Make Sum the subject in Result =  Sum \times 5

Sum = \frac{Result}{5}

When 10, 20, 30, 40, 50 and 60 are divided by 5, the result is:

Sum = 2, 4,6,8,10, 12

All the above numbers are even number.

This means that, the sum is an even number.

<em>Hence, (a) is true</em>

<u>Option (b): If the last digit of step 6 is 5, then the sum is Odd.</u>

The possible sum of two rolls of dice, where the last digit ends in 5 are:

5, 15, 25, 35

When each of these are divided by 5, the result is:

Sum = 1,3,5,7

It is not possible to have a sum of 1 for two rolls

So, we have:

Sum = 3,5,7

All the above numbers are odd.

This means that, the sum is an odd number.

<em>Hence, (b) is true</em>

So, we can conclude that the true conditions are:

(a) and (b)

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brainly.com/question/17780739

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