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2 years ago

Looking at the response vehicles (pictured above), explain two options you have in order to abide by the Move Over law.

Mathematics

2 answers:

sineoko [7]2 years ago

7 0

Answer:

Move one lane to the left.
Slow down to a reasonable speed.

Step-by-step explanation:

You must give a one lane buffer to the stopped emergency vehicle to avoid a possible accident.

That means you must move one lane over to the left.

A second option is to slow down to a reasonable speed (often half the speed limit or as defined by local law) and proceed with caution.

You do not stop unless directed to so so by an authorized official.

11Alexandr11 [23.1K]2 years ago

5 0

Answer: option 1. move to one of the left lanes.

2. come to a complete stop behind the stopped vehicle

Step-by-step explanation: im taking the same test

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6 points Emily’s family needs to rent a moving truck to move their belongings to a different house. The rental cost for Trucks-A

Alexxx [7]

Answer/Step-by-step explanation:

Equation to represent the daily rental cost for each type of truck can be written as follows:

Daily rental cost for Trucks-A-Lot = 42 + 0.72m

Daily rental cost for Move-in-Truckers = 70 + 0.12m

Where, m = Emily's mileage

To determine the number of miles for which the truck cost the same amount, set both equations equal to each other and solve for m.

$42 + 0.72m = 70 + 0.12m$

Collect like terms

$0.72m - 0.12m = 70 - 42$

$0.6m = 28$

Divide both sides by 0.6

$\frac{0.6m}{0.6} = \frac{28}{0.6}$

$m = 46.7$

At approximately 47 miles, both trucks would cost the same amount.

Check:

Daily rental cost for Trucks-A-Lot = 42 + 0.72m

Plug in the value of x = 47

= 42 + 0.72(47) = $75.84 ≈ $76

Daily rental cost for Move-in-Truckers = 70 + 0.12m

Plug in the value of x = 47

= 70 + 0.12(47) = $75.64 ≈ $76

7 0

2 years ago

Select the correct answer from each drop-down menu. A self-service car wash charges $4 for the initial 5 minutes plus an additio

arlik [135]

Answer: For $m\geq15$

$\\\Rightarrow\ y=4+0.75(m-5)\geq4+0.75(15-5)\\\Rightarrow\ y\geq4+0.75(10)\\\Rightarrow\ y\geq4+7.5\\\Rightarrow\ y\geq11.5$

Nick does not has enough money to follow this recommendation.

Step-by-step explanation:

Given: A self-service car wash charges $4 for the initial 5 minutes plus an additional $0.75 for each minute after that.

Let y be the cost for car wash for m minutes then

$y=4+0.75(m-5)$ such that at m= 5 , y=4 which is the cost for car wash (dollars) for first 5 minutes.

Also, A car enthusiast magazine recommends spending at least 15 minutes to properly wash a car.

For $m\geq15$

$\\\Rightarrow\ y=4+0.75(m-5)\geq4+0.75(15-5)\\\Rightarrow\ y\geq4+0.75(10)\\\Rightarrow\ y\geq4+7.5\\\Rightarrow\ y\geq11.5$

But Nick has $10 which is less than $11.5, so he does not has enough money to follow this recommendation.

7 0

2 years ago

Read 2 more answers

Ncert maths class 10 solution 5.1 4

kotegsom [21]

Can you attach a picture to your question?

I would love to help you out.

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1 year ago

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Melissa and Joey enjoyed dinner at a restaurant. They paid the waiter $100.50 plus a 20% tip. How much did each person pay if th

BigorU [14]

Each person should pay if the total bill should split is $60.30.

Given that,

The two-person paid the waiter $100.50.
Also, there is a 20% tip.

Based on the above information,

The total amount paid including the tip is

= $100.50 + 20% of $100.50

= $120.60

Now the above amount should be split into 2 persons so it should be $60.30.

Therefore we can conclude that each person should pay if the total bill should split is $60.30.

Learn more: brainly.com/question/19877146

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1 year ago

Find the missing term. () + (7 − 3i) + (5 + 9i) + 13i = 10 − 5i.

kotegsom [21]

X + (7 - 3i) + (5 + 9i) + 13i = 10 - 5i

Subtract 13i from both sides

x + (7 -3i) + (5 + 9i) = 10 - 18i

Subtract (5 + 9i). MAKE SURE YOU SUBTRACT 9i TOO. In other words, distribute the negative and subtract 5 and 9i at the same time.

x + (7 - 3i) = 5 - 27i

Do the same with (7 - 3i). You'll be adding 3i since -(-3i) = 3i.

x = -2 - 24i

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2 years ago

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