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Digiron [165]
3 years ago
10

Omg please help for brainlist !!!!!!!!!!!!!!!!!!!

Mathematics
1 answer:
zhannawk [14.2K]3 years ago
6 0

Answer:

f(x) is linear

g(x) is exponential

Step-by-step explanation:

A linear function will always have the same rate of change between equally distant points, while an exponential function will have an increasingly large rate of change between equally distant points.

First, look at f(x). All these points are equally distant at 2 units apart on the x-axis, so they can be directly compared:

(-38)-(-18)=-20\\(-58)-(-38)=-20\\(-78)-(-58)=-20

All of these points are the same distance apart on the y, so f(x) must be a linear function.

Now look at g(x). These are also all equally distant at only 1 unit apart.

30-10=20\\90-30=60\\270-90=180

These are very clearly not the same distance apart on the y, so g(x) must be the exponential function.

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845,245,002 is your answer.

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Find the equation (in terms of x) of the line through the points (-2,-5) and (2,3)
shtirl [24]
(3+5)/(2+2) = 8/4 = 2
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Need help with this ASAP it’s due in 10 minutes
Gennadij [26K]

Answer:

Step-by-step explanation:

Formula to be used,

A = P(1+\frac{r}{n})^{nt}

Here, A = Final amount

P = Principal amount

r = rate of interest

n = Number of compounding (In a year)

t = Duration of investment (In years)

Question (5)

P = $4250

r = 0.015

n = 4

t = 3 years

A = 4250(1+\frac{0.015}{4})^{4\times 3}

A = 4250(1.00375)^{12}

A = $4445.24

Part (C)

1). P = $6000

   r = 0.03

   n = 2

   t = 10 years

  A = 6000(1+\frac{0.03}{2})^{2\times 10}

      = 6000(1.015)^{20}

      = $8081.13

2). P = $9000

    r = 0.05

    n = 2

    t = 8 years

    A = 9000(1+\frac{0.05}{2})^{2\times 8}

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5 0
3 years ago
On the 1st of January 2014 Carol invested some money in the bank account. the account pays 2.5% compound interest per year on fi
stira [4]

Answer:

The initial amount invested into the account on 1st January 2014 was £23,360

Step-by-step explanation:

In order to calculate the initial deposit in question, we will have to make use of the formula for calculating compound interest:

Fv = Pv × (1 + r)^t ------ since it was compounded annually.

Where Fv = future value

Pv = present value

r = interest rate

t = time (years)

Here, r = 2.5% or 0.025

t = 1 year

Let x represent this initial deposit. Then at the end of the year(31st Dec 2014), we will have:

Fv = x × (1 + 0.025)^1

Fv = x × (1.025)

Fv = £1.025x

Therefore, the amount that will be in the account as at 31st Dec 2014 is = £1.025x.

Now, if the owner of the account then withdraws a sum of £1,000 from the account on the 1st of Jan 2015, then the balance that will be in the account after the withdrawal will be = £1.025x - 1000. This will now be the principal or present value that will accrue interest for the year - 2015.

Again, we were told that that the future value or the balance on the 1st of Jan 2016 will be £23,517. We will then once again use the compound interest formula, making the present value (1.025x - 1000) the subject of the formula so that we can solve for x. Once "x" is determined, then we have exposed the initial deposit that was made into the account on the 1st of January 2014.

Fv = Pv × (1 + r)^t

Here,

Fv = 23,517

Pv = 1.025x - 1000

r = 0.025

t = 1

23,517 = 1.025x - 1000 × (1 + 0.025)^1

23,517 = 1.025x -1000 × (1.025)

23,517 = 1.050625x - 1025

1.050625x = 23,517 + 1025

1.050625x = 24,542

Then making "x" the subject of the formula:

x = 24,542/1.050625

x = £23,360

Therefore, the initial deposit that Carole made into the account on 1st January 2014 was £23,360

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The scale drawing of a poster design has the dimensions of 15 cm by 20 cm. The dimensions of the actual poster will be 60 cm by
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The scale is 1:4, as the poster's dimensions are 4 times larger than the scale drawing, which is represented by the second number in the ratio. To see this, you need to see that 15 goes into 60 four times and 20 goes into 80 four times. I hope this helped you!
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