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Digiron [165]
4 years ago
9

Sd98cdcsddddddddddddddddddddiiiiiiiiiiiiiiiiii

Mathematics
1 answer:
strojnjashka [21]4 years ago
6 0

Answer:

me too buddy

Step-by-step explanation:

anwowhwowvwjsd

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How do I do sample space?
labwork [276]
The sample space is all of the possible combinations using the stuff given. For example, you can make a ham and rye sandwich, a ham and sourdough sandwich, and a ham and white sandwich, and so on.
7 0
3 years ago
Determine the quadrant and the coordinates of the given points.
polet [3.4K]
A: (-4,1), B(1,-3), C(0,2), D(5,0), E(-3,6) F(-4,-5), G(0,-4), H(2,4) I(-2,3), J(5,-2)
Quadrant 1: D, H
Quadrant 2: A, I, E
Quadrant 3: F
Quadrant 4: B, J
on the x axis: D
On the y axis: G, C
8 0
2 years ago
if a runner finishes the 26.2. mille race in 4 hours and 37 mins and Wilson kipping finish in 4 minutes and 43 seconds per mile
Neporo4naja [7]

Answer

a) Wilson Kipsang is 7.046 miles per hour faster than the average runner.

Solution is presented below under Explanation.

b) Wilson Kipsang is 2.24 times faster than the average runner.

c) When the average runner is at mile 6, Kipsang will be at mile 13.45.

d) Kipsang's record time = 2 hours, 3 minutes, 34.6 seconds

Explanation

To solve this, we will calculate the speed of the average runner and then the speed of Wilson Kipsang

Speed = (Distance/Time)

For the average runner

Distance = 26.2 miles

Time = 4 hours 37 mins = 4 hours + (37/60) = 4.617 hours

Speed = (Distance/Time)

Speed = (26.2/4.617)

Speed = 5.675 miles per hour

For Wilson Kipsang

Distance = 1 mile

Time = 4 minutes 43 seconds = (4/60) + (43/3600) = 0.0667 + 0.01194 = 0.0786 hour

Speed = (Distance/Time)

Speed = (1/0.0786) = 12.721 miles per hour

So, now, we are asked to find how much faster than the average runner is Wilson Kipsang

Wilson Kipsang's speed = 12.721 miles per hour

Average runner's speed = 5.675 miles per hour

Wilson Kipsang is faster than the average runner by

(12.721 - 5.676) = 7.046 miles per hour

b) We are asked to find how many times faster than the average runner Wilson Kipsang is.

Let the number of times he is faster than the average runner be x

Wilson Kipsang's speed = 12.721 miles per hour

Average runner's speed = 5.675 miles per hour

(5.675) (x) = (12.721)

Divide both sides by 5.675

x = (12.721/5.675)

x = 2.24 times

c) If the average runner is at mile 6, where would Kipsang be?

To do this, we will find the time it takes the average runner to be at mile 6, then use that time to find where Kipsang would be.

Speed = (Distance/Time)

By cross multiplying, we see that

Time = (Distance/Speed)

For the average runner

Distance = 6 miles

Speed = 5.675 miles per hour

Time = (Distance/Speed)

Time = (6/5.675) = 1.057 hours

For Wilson Kipsang,

Speed = (Distance/Time)

By cross multiplying

Distance = (Speed) (Time)

Speed = 12.721 miles per hour

Time = 1.057 hours

Distance = (Speed) (Time)

Distance = (12.721) (1.057)

Distance = 13.45 miles

d) We were told that for Kipsang

1 mile = 4 minutes 43 seconds

26.2 miles = 26.2 (4 minutes 43 seconds)

26.2 miles = 26.2 (283 seconds) = 7414.6 seconds

We can then convert this further

7414.6 seconds = 2 hours, 3 minutes, 34.6 seconds

Hope this Helps!!!

4 0
1 year ago
Help I’m stuck aaahhh help plz whit all this 10 points
Evgesh-ka [11]
444/6 =74
long division
all what you do is see how many times the outside number (divisor) goes into the inside number (dividend). So 6 doesn’t go into 4 then we will see if 6 goes into 44, yes it does, it goes into it 7 times. 7 x 6= 42. so 44-42=2.
Bring down the 4 and now you have 24. 6 goes into 24, 4 times. 6 x 4=24.
now you answer is 74
3 0
4 years ago
Read 2 more answers
Use the law of sines to find the length of side c (answer as soon as possible)
Serggg [28]

Answer:

D

Step-by-step explanation:

Using the law of sines in ΔABC, then

\frac{c}{sinC} = \frac{a}{sinA}

Substituting in values gives

\frac{c}{sin31.6} = \frac{25}{sin38} ( cross- multiply )

c × sin38° = 25 × sin31.6° ( divide both sides by sin38° )

c = \frac{25(sin31.6)}{sin38} ≈ 21.28 → D

7 0
4 years ago
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