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KonstantinChe [14]
4 years ago
9

Brian is riding his bike. He biked a distance of 14 miles at a rate of 14 miles per hour. Rearrange the distance formula, d = rt

, to solve for Brian's time in minutes
Mathematics
2 answers:
Mariana [72]4 years ago
8 0

Answer:

60 minutes

Step-by-step explanation:

The distance formula is:

D = RT

Where

D is distance (in miles)

R is rate (in miles per hour)

T is time (in minutes)

Given,

D = 14 miles

R = 14 miles per hour

We want to find T, so we have:

D=RT\\T=\frac{D}{R}\\T=\frac{14}{14}\\T=1

So the time is 1 hour

We want in minutes, and we know 60 minutes is 1 hour, so the time (in minutes) is 60 minutes

Assoli18 [71]4 years ago
8 0

The required rearranged equation is t=\frac{d}{r}

<u>SOLUTION: </u>

Given, Brian is riding his bike.  

He biked a distance of 14 miles at a rate of 14 miles per hour.  

We have to rearrange the distance formula, d = rt, to solve for Brian's time in minutes.

Now, we have to calculate time so, the equation will be rearranged as t=\frac{d}{r}

Here, d is distance = 14 miles and r is rate of speed = 14 miles per hour

Then, \text { time } \mathrm{t}=\frac{14 \text { miles }}{14 \text { miles per hour }}=\frac{14}{14}=1 \text { hour }

The required equation is t=\frac{d}{r}

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Answer:

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Step-by-step explanation:

Simplify:

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=2x-7-\left(4x^2+6x-3\right)+x^2+4

Group same factor:

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Add :

=-\left(4x^2+6x-3\right)+x^2+2x-3

Apply the distributive law: -(a+b) = -a - b

-\left(4x^2+6x-3\right)=-4x^2-6x+3

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Group same factor:

=-4x^2+x^2-6x+2x+3-3

Subtract:

=-4x^2+x^2-6x+2x

Add:

=-3x^2-6x+2x

Group same factor:

=-3x^2-4x

Hence answer = -3x^2-4x

<u><em>~lenvy~</em></u>

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Barry wants to take out a loan from his bank for $1,000 to buy a bicycle. The interest rate on the loan from the bank is 9%. He
tekilochka [14]

Answer:

The amount that Barry would pay in interest for his loan is $15.05.

Step-by-step explanation:

To calculate this, we first calculate the monthly required fixed payment using the formula for calculating loan amortization as follows:

P = (A * (r * (1 + r)^n)) / (((1+r)^n) - 1) .................................... (1)

Where,

P = Monthly required fixed payment = ?

A = Loan amount = $1,000

r = monthly interest rate = 9% / 12 = 0.09 / 12 = 0.0075

n = number of payment months = 3

Substituting all the figures into equation (1), we have:

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Therefore, the amount that Barry would pay in interest for his loan is $15.05.

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