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kompoz [17]
3 years ago
7

How to solve this problem

Mathematics
1 answer:
iragen [17]3 years ago
5 0
1.) 737.303-43
Subtract
Final Answer: 694.303

2.) 275.6-6.9
Subtract
Final Answer: 268.7

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It's just addition and subtraction.

Step-by-step explanation:

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Dave drove from town A to town B at an average speed of 70km/h. At the same time, Peter drove from town B to town A along the sa
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Remark

Every so often, someone comes up with a variation on the most basic physics formula d = r * t

We will need to think up three formulas to solve this. We may not need all three, but we need them to see how the problem works.

Formula one

<u><em>Where and when do they meet</em></u>.

The meet after 6 minutes before Peter finished. Peter finished the course after 24 minutes.  Six minutes before that they met. That's 18 after starting they met.

After 18 minutes they completed the course between them

hours to meeting = 18/60 = 0.3 hours

Dave met Peter after a distance of r * t = 70*0.3 = 21 km

Peter had traveled at some speed for 21 minutes = r1 * 0.3 = d1

So the total distance d = is 21 km + r1*0.3  = d

Six minutes later

<em><u>Peter's Progress</u></em>

6 minutes later Peter finishes distance D. He does this in 24 minutes.

d = r1 * 24 = r1*24/60 = r1 * 0.4 hours

<em><u>Dave's Progress</u></em>

d - 2 = 70 km/hr * 0.4 hr

d - 2 = 28 km

d = 28 + 2 = 30 km

Note this is the total distance that both  Peter and Dave travelled.

Question A

How far had  Dave gone before he met Peter.

Time = 18 minutes = 0.3 of an hour.

r = 70 km / hour

r = 70 km/hour * 0.3 hour

d = 21 km They met after Dave drove 21 km <<< Answer

Question B

<em><u>Peter's Rate</u></em>

d = 30 km

t = 24 minutes = 24/60 = 0.4 hours.

r = 30/0.4 = 75 km/hr.  <<<   Peter's Speed Answer

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4 years ago
Which of the following constructions shows the construction of a circumcircle?
maw [93]
U need to give me more information then that to answer the question pls
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