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Leokris
3 months ago
13

Annabelle lives at Bermondsey in London. She has to speak at a conference in Birmingham at 10.30am.

Mathematics
2 answers:
Leona [12.6K]3 months ago
7 0
If she resides in Bermondsey, the teams she likely supports are Charlton or Millwall.

Svet_ta [12.7K]3 months ago
3 0

Answer:

The conference scheduled in Birmingham will start at 10.30 am.

She must depart her house by 08.00 am.

Step-by-step explanation:

Because

• The journey to Euston Rail Station takes about an hour, meaning she will arrive at the station by 09.00 am.

• Trains to Birmingham are available at: 5 minutes, 25 minutes, and 45 minutes past the hour. Thus, she will take the train at 9.05 am.

• The train ride from Euston to Birmingham lasts approximately 1 hour and 10 minutes, allowing her to arrive at Birmingham station by 10.15 am.

• A quick 5-minute walk from Birmingham station to the meeting location means she will get there by 10.20 am.

This allows for a 10-minute buffer before the meeting starts, giving her some time to prepare.

Note:

If she needed to leave by 8.10 am, she would reach the station at 9.10 am and catch the train at 09.25 am, which would result in her arriving late by about 10 minutes for the meeting.

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What is the solution to the system of equations? y = A system of equations. Y equals StartFraction one-third EndFraction minus 1
lawyer [12517]

Response:

(6,-8).

Detailed explanation:

We have a set of equations provided. Our task is to find the solution for this system.

y=\frac{1}{3}x-10...(1)

2x+y=4...(2)

Starting from equation (2), we will derive:

y=4-2x...(2)

Next, by inserting this value into equation (1), we will achieve:

4-2x=\frac{1}{3}x-10

After multiplying both sides by 3, we will arrive at:

3\cdot 4-3\cdot 2x=3\cdot \frac{1}{3}x-3\cdot 10

12-6x=x-30

12-6x-x=x-x-30

12-7x=-30

12-12-7x=-30-12

-7x=-42

\frac{-7x}{-7}=\frac{-42}{-7}

x=6

Now substituting this back into equation (2), we will find:

y=4-2(6)

y=4-12

y=-8

Thus, the solution to our specified set of equations is (6,-8).

4 0
2 months ago
Read 2 more answers
A hot air balloon descends to the ground. The function a(t) = 210 – 15t can be used to describe the altitude of the balloon as i
tester [12383]

a(t) = 210 - 5t

(1) What does t represent?

Since t is given in minutes, it stands for time.

Interpreting t as the balloon’s altitude is incorrect since a(t) represents altitude.

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Time elapsed since the balloon starts descending

This is the correct interpretation.

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Time for the balloon to reach ground level is incorrect because that would be a fixed moment, not a variable t.

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(2) What does a(t) represent?

The balloon’s altitude

This is the correct answer.

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Time since descent began is incorrect because that is represented by t.

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Time to reach the ground is inaccurate since a(t) is altitude, not time.

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(3) What does a(5.5) signify?

It does not represent the time to reach 5.5 feet altitude.

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The altitude of the balloon after 5.5 minutes

This is the correct interpretation since a(5.5) is altitude when t = 5.5 minutes.

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It is not the time needed to reach the ground.

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5.5 minutes alone is not correct because a(t) denotes altitude, not time.

a(5.5) refers to altitude at t = 5.5 minutes.

7 0
3 months ago
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The circumcenter of the triangle is at the coordinates (2,1). To find this, we can outline the triangle based on the coordinates of points A (-1,5), B (-1,-3), and C (5,-3). Utilizing the distance formula helps us confirm that the triangle satisfies Pythagoras' theorem, hence it is a right triangle. In a right triangle, the circumcenter is located at the midpoint of the hypotenuse, which is determined to be (2,1).
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2 months ago
The graph shows the altitude of a helicopter over time. A graph measuring altitude and time. A line runs through coordinates (0,
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To determine the slope, subtract the y coordinates from each other and the x coordinates as well. That gives us: 10000 - 4000 over 0 - 15, which simplifies to 6000 over -15. When divided, it results in -400. So, the slope amounts to -400. I hope this aids you!:D
6 0
2 months ago
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