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artcher [175]
3 years ago
10

Solving InequalitiesAlgebra 1​

Mathematics
2 answers:
AlexFokin [52]3 years ago
8 0

Answer:

b\geq-12

Step-by-step explanation:

<u>Step 1-</u> Subtract 10 from both sides of the inequality.

<u>New inequality:</u>

4b\geq-48

<u>Step 2-</u> Divide by 4 into both sides of the inequality, to get your answer.

<u>Answer:</u>

b\geq-12

Simora [160]3 years ago
7 0

Answer:

B greater than or equal to -12

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Answer:

1.53x−14.23

Step-by-step explanation:

<em>simplify: </em>

5.03x−8.03−(3.5x+6.2)

<em>Distribute the Negative Sign:</em>

=5.03x−8.03−1(3.5x+6.2)

=5.03x−8.03−1(3.5x)+(−1)(6.2)

=5.03x−8.03−3.5x−6.2

<em>Combine Like Terms:</em>

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Problem 4

c = speed of current
p = paddling speed in still water

Against current:
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speed = 2 (given)
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speed = p+c (now the current is speeding things up, so we add on c)
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==================================================

Problem 5

Terms to know:
headwind = wind that slows the plane down (wind is coming from the head of the plane flowing in the opposite direction of the plane's intended direction)
tailwind = wind that speeds the plane up (wind is coming from the tail of the plane flowing in the same direction of the plane's intended direction)

d = distance = 255 miles
p = speed of plane in still air
w = speed of wind

Against the wind (headwind), the plane travels 1.7 hours at some speed p-w. We start with the plane's speed in still air (p) and subtract off the wind speed because the wind is slowing the plane down. So the first equation is
(p-w)*1.7 = 255
since the plane travels 255 miles
I'm using the formula d = r*t
d = distance
r = rate or speed
t = time

Divide both sides of (p-w)*1.7 = 255 by 1.7 and we get p-w = 150
Then add w to both sides and we have p = 150+w

Similarly, the second equation is 
(p+w)*1.5 = 255
since the tailwind speeds the plane up from p to p+w, the time is 1.5 hrs and the distance is the same (255 mi)

Plug the equation p = 150+w into the second equation
(p+w)*1.5 = 255
(150+w+w)*1.5 = 255
(150+2w)*1.5 = 255
150*1.5+2w*1.5 = 255
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225+3w-225 = 255-225
3w = 30
3w/3 = 30/3
w = 10

Use w = 10 to find p
p = 150+w
p = 150+10
p = 160

So,
wind speed = 10 mph
speed of plane in still air = 160 mph
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