In complete sentences, explain the following: What could happen if you don't stick to a budget?

Mathematics

1 answer:

ArbitrLikvidat [17]4 years ago

7 0

Answer:

A lot of things would happen. First, you would buy things that you may not need, thus wasting some of your money. If that happens often, you may slowly become broke. Another thing that could happen is you could get into debt, because you aren't keeping track of how much you spent, therefore, you would spend more and there are also things such as interest and taxes that would make you get into dept. Because of all of this happening, you would get a lot of stress as well, and you might get ill because of it.

Hope this helped!!! :D

You might be interested in

Ok please help i might put 50 for this one

Phantasy [73]

Your question has been heard loud and clear.

Initial velocity , U=50km/h = 250/18 m/s

Final velocity , V = 0 (this is because the car finally comes to rest)

From 3rd equation of motion , V^2-U^2=2AS.

Now , for a car that goes 50km/h , it has been proven that miniumum brake distance is 6 metres.

so , S = 6 metres.

Using this , we can find the distance stopped by car , and then we can find time.

0-(250/18)^2=2*A*6

0= 2*A*6+(250/18)^2

0 = -12A + 192.90 ( minus sign because car is deccelerating)

So , A = 16.07 m/s^2

V^2-U^2 = 2AS

0 - 192.90 = 2* 16.07*S

So , S (distance) = 24 metres.

Now , we know time = distance / speed

so , time = 24 / 253 = 0.094 seconds

Thank you

5 0

4 years ago

Hey could you please help me and my new friend found out this answer?

Ludmilka [50]

Answer:

i will be you friend and help you but where the question

Step-by-step explanation:

8 0

3 years ago

Read 2 more answers

The population of a small town on January 1, 2005, was 7,200. On January 1, 2006, the population was 7,416. On January 1, 2007,

gogolik [260]

Answer:

Step-by-step explanation:

A tool for regression analysis shows the given population values fit an exponential curve better than they fit a line. The exponential function for the population can be written as approximately ...

p(x) = 6211.54(1.02998^x) . . . . . x is years after 2000

Then for x=11, the population is about ...

p(11) ≈ 8596.4

The closest answer choice is 8597.