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grin007 [14]
3 years ago
15

20-gallon gas tax can go 25 miles on 1 gallon if the tank is full at the beginning of a 725 miles trip how many times does the d

river have to refill the gas tank
Mathematics
1 answer:
Sergio039 [100]3 years ago
6 0
725/25 = 29

The driver will have to refill the gas tank 29 times during the 725 miles trip.


I hope this helped you! c:
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7 times a number equals 3 less than 5 times that number. what is the number?
inessss [21]

First the equation would look like this:

7n = 5n - 3

7n - 5n = 5n - 5n - 3   -Subtract 5n from both sides.  Which gives you...

2n = -3      

2n/2 = -3/2          -Divide both sides by 2

n = -1.5

Hope this helps!

5 0
3 years ago
You ran the race at a rate of 13 minutes per mile, what is the rate in feet per minute?
bazaltina [42]

Answer:

406.153846 or about 406 feet per minute

Step-by-step explanation:

Start by converting the 13 minutes per mile to feet per minute by turning the mile into 5,280 feet. So you run 5,280 feet in 13 minutes. Then you divide 5,280 by 13 so you get the amount of feet  per minute, hence about 406 feet per minute.

I didn't know if you needed an exact answer or to round so I gave you both :)

4 0
3 years ago
(a^2+ 2a + 1)(a + 1)
kozerog [31]
The answer is
3a^+3a+a^3+1

If you need an explanation comment and I'll show you how
4 0
3 years ago
Table of Values
Romashka-Z-Leto [24]

Answer:

We know that for every (3/4) cups of sugar, she uses (1/2) cups of flour.

Now let's find how much flour she needs to use for each case:

If she uses (1/8) cups of sugar, how much flour she uses?

First, we need to count how many times we have (3/4) cups of sugar in (1/8) cups of sugar, which is the quotient:

(1/8)/(3/4) = 4/(3*8) = 4/24 = 1/6

This means that we need to use (1/6) times (1/2) cups of flour.

this is:

(1/6)*(1/2) cups of flour = (1/12) cups of flour.

If she uses (4/3) cups of sugar, we need to count how many times we have (3/4) cups of flour in that amount, this is:

(4/3)/(3/4) = (4*4)/(3*3) = 16/9

Then we need to se (16/9) times (1/2) cups of flour, this is:

(16/9)*(1/2) cups of flour = (16/18) cups of flour = (8/9) cups of flour

If she uses (1/2) cups of sugar, we need to count how many times we have (3/4) cups of sugar in that amount, this is:

(1/2)/(3/4) = 4/(2*3) = 4/6

Then she needs to use (4/6) times (1/2) cups of flour

this is:

(4/6)*(1/2) cups of flour = 4/(6*2) cups of flour = (1/3) cups of flour.

If she uses (1/4) cups of sugar, we need to count how many times we have (3/4) cups of sugar in that amount, this is:

(1/4)/(3/4) = 4/(4*3) = 4/12

Then she needs to use (4/12) times (1/2) cups of flour

this is:

(4/12)*(1/2) cups of flour = 4/(12*2) cups of flour = (1/6) cups of flour.

If she uses (1/5) cups of sugar, we need to count how many times we have (3/4) cups of sugar in that amount, this is:

(1/5)/(3/4) = 4/(5*3) = 4/15

Then she needs to use (4/15) times (1/2) cups of flour

this is:

(4/15)*(1/2) cups of flour = 4/(15*2) cups of flour = (2/15) cups of flour.

8 0
2 years ago
A projectile is thrown upward so that its distance above the ground after t seconds is h = -16t2 + 440t.
ladessa [460]

Answer:

14 s

Step-by-step explanation:

We notice that the expression that shows the distance above ground as a function of time, is in fact a quadratic expression (parabola) with negative leading coefficient (-16). this means that the graph of the projectile's distance from the ground is a parabola with branches pointing down, and therefore must have a maximum value at its vertex.

We can then used the formula for finding the horizontal position of the vertex in a quadratic function of the general form y=ax^2+bx+c:

x_{vertex}=-\frac{b}{2a}

In our polynomial h=-16\,t^2+440\,t, the horizontal variable is the time (t), the value of a is "-16", and b is "440". Therefore, the time (horizontal variable) at which the projectile reaches the maximum height is:

t_{vertex}=-\frac{440}{2\,(-16)} \\t_{vertex}=\frac{-440}{-32} \\t_{vertex}=13.75 \,seconds

So we can round this answer to the nearest integer giving us about 14 seconds.

5 0
3 years ago
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