The 2004 Tour de France was 3391.1 kilometers.The winner won the trace in a little over 83.5 hours fill in the blank to find the winners average speed in meters per hour.

Answers

Answer 1

Answer:

Answer:

To find the winner's average speed in meters per hour, you can first convert the kilometers to meters and the hours to seconds. Then, divide the distance by the time.

1 kilometer = 1000 meters

1 hour = 3600 seconds

So, the distance in meters is:

3391.1 kilometers * 1000 meters/kilometer = 3,391,100 meters

And the time in seconds is:

83.5 hours * 3600 seconds/hour = 300,600 seconds

Now, calculate the average speed:

Average Speed = Distance / Time

Average Speed = 3,391,100 meters / 300,600 seconds

Average Speed ≈ 11.28 meters per second

To convert this to meters per hour:

11.28 meters per second * 3600 seconds/hour ≈ 40,608 meters per hour

So, the winner's average speed in meters per hour was approximately 40,608 meters per hour.

Step-by-step explanation:

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HELP ME OUT WITH THIS PLEASE

How to round 0.125 to the nearest whole

Answers

In the number 0.125, there is:
0 in the ones place,
1 in the tenths place,
2 in the hundredths place, and
5 in the thousandths place.

We want to round to the hundredths place, which is 2.
To do this we must look to the next digit.
If it's less than 5, we round down.
If it's more than 5, we round up.

The next digit is 5, though! So what do we do then?
Well, we would look to the next digit again and decide from that.
There isn't really a next digit to decide from, though, is there?

In that case, we just round up.

and we get 0.13

Of the 48 oranges in a carton 1/3 of them were rotten Ben and David took the remaining good oranges it's been took eat my oranges and David how many oranges did David take

Answers

Answer:

David took 16 oranges.

Step-by-step explanation:

We are given the following in the question:

Total number of oranges = 48

Oranges rotten =

$(1)/(3)$

Number of oranges rotten =

$(1)/(3)* 48\n\n=16$

There were 16 rotten oranges.

Number of good oranges left =

$= 48-16\n=32$

These are equally divided among Ben and David.

Number of oranges each Ben and David get =

$(32)/(2) = 16$

Thus, David took 16 oranges.

GEOMETRY! What transformation transforms (p, q) to (q, p)?

a) a reflection over the y-axis

b) a reflection over y = x

c) a rotation of 90° about the origin

d) a reflection over the x-axis

Answers

(q, p) is transformed from (p, q) by a reflection over y = x

What is the 7th term of the geometric sequence where a1 = -625 and a2 = 125

Answers

Since the sequence is geometric, there is some constant $r$ such that the sequence is recursively given by

$a_n=ra_(n-1)$

By this definition, you can recursively substitute into the right hand side the definition for $a_(n-1),a_(n-2),\ldots$ to find an explicit formula for the $n$ th term.

$a_n=ra_(n-1)=r^2a_(n-2)=r^3a_(n-3)=\cdots=r^(n-1)a_1=-625r^(n-1)$

You know the second term, which means you can find $r$ :

$a_2=-625r^(2-1)\implies125=-625r\implies r=-\frac15$

So, the 7th term of the sequence is

$a_7=-625\left(-\frac15\right)^(7-1)=-\frac1{25}$

Answer:

-0.04 is the answer

Step-by-step explanation:

Which statement describes the graphA. The graph crosses the y-axis at (0,7). Increasing from x = -10 to
x = -2 and decreasing from x = -2 to x = 10.
B. The graph crosses the y-axis at -8,0), increasing from * = -10 to
x = -2 and decreasing from x = -2 to x = 10
C. The graph crosses the y-axis at (0,7), increasing from x = -10 to
x = -2 and remaining constant from x = -2 to x = 10.
D. The graph crosses the y-axis at (0,7), increasing from x= -10 to
X = 0 and decreasing from x = 0 to x = 10

Answers

AAnswer:

Step-by-step explanation:

The diameter of a circle Garden is 16 feet what is the approximate area of the garden

Answers

Area of a circle is pi times radius squared.
Diameter is basically radius times 2
16 divided by 2 is 8
So you do pi times 8 squared
8 squared is 64
You do pi times 64
or 3.14 times 64
the area is 200.96

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Ahmad drove to the mountains last weekend. There was heavy traffic on the way there, and the trip took 8hours. When Ahmad drove home, there was no traffic and the trip only took 5hours. If his average rate was 21miles per hour faster on the trip home, how far away does Ahmad live from the mountains?Do not do any rounding.