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Free_Kalibri [48]
3 years ago
13

A large container holds 8 gallons of water. It begins leaking at a constant rate. After 16 minutes, the container has 7 gallons

of water left.
Mathematics
1 answer:
valkas [14]3 years ago
7 0

If you divide 16 by 8 you get 2. The constant rate is 2 drops a second, and or minute. I hope this is the answer your looking for.
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Robert makes wants a freezer it cost $300. He gets payed every two weeks But he only has $50 after he pays bills. How long will
raketka [301]
So if he gets pays every two weeks and his spending money after paying bills is $50.00 then it would take him 12 weeks to save the $300.00 to purchase the freezer.
8 0
3 years ago
The line of best fit for a scatter plot is shown: What is the equation of this line of best fit in slope-intercept form?
sukhopar [10]
First find the slope.

We know these two points are in the line: (0,8) and (6,5)

\sf Slope = \frac{y_2-y_1}{x_2-x_1} = \frac{8-5}{0-6} = \frac{3}{-6} = \boxed{-\frac{1}{2}}

The slope is -1/2. The y-intercept can be found when x = 0. And we know that the point (0,8) is on the line and x = 0, therefore the y-intercept is 8.

Plugging this into the slope-intercept form which is

y = mx + b, where m is the slope and b is the y-intercept, we get:

y = (-1/2)x + 8

6 0
4 years ago
Read 2 more answers
Samantha had $620 in her savings. She wanted to have at least $200 in her account after her five days in San Diego. Write an ine
Varvara68 [4.7K]

Answer:

Step-by-step explanation:

Samantha had $620 in her savings. She wanted to have at least $200 in her account after her five days in San Diego. This means that the amount that she can spend in 5 days would be her savings minus the least amount that she wants to have left. It becomes 620 - 200 = $420

If she decides to spend her spendable amount of $420 equally per day, it means that each day, she will spend 420/5 = $84

The inequality representing the amount that she can spend for each day will be

Let y = the amount that she can pend each day. Then, it will be

y lesser than or equal to 84

4 0
3 years ago
What is 0.8 and 5/8 and 0.01 in a percentage
vovikov84 [41]

The correct answers are:

__________________________

   1)      " 0.8  =  80 % "  .

__________________________

   2)      " \frac{5}{8}  =  62. 5 % " .

__________________________

   3)     " 0.01  =  1 % " .

__________________________

Explanation:

To solve:

__________________________

Write the numbers:  " 0.8 " ;   " 5/8 " ;  <u><em>and</em></u>:  " 0.01 " ;  as "percentages" .

To write a "number" as a "percentage" :

  • You take the "number" ;
  • Multiply that "number"  by "100"  ;   <em><u>AND</u></em>:
  • add a  "percent symbol";

                 →   that is:  " % " ;

                 → to denote the "percentage" ;  or, "parts per hundred" .

__________________________

Let us start with the number:  " 0.8 " .

→  " 0.8 "  *  100  =  ?

→   Take the decimal point, and move it 2 decimal spaces to the right; since we are "multiplying" by "100" (which has "2 zeros")  ;

→    0.8  * 100 = ?  ;   If we move the decimal space "one space" forward, we have:  "8" .  If we move the decimal space yet "one more space forward" ;

      →  "8."  to:   " 80 " .

→ Then we add the "percent symbol":

     →  " 80 "  ;   to:  " 80 % "

Answer:  " 0.8  =  80 % " .

_________________________

Other method:

_________________________

→ Note that "percentage" means:  "parts per hundred" :

→ Given:  " 0.8 " ;  Convert to a "percentage" :

→  " 0.8  = \frac{8}{10} " ;

        →  " \frac{8}{10}  = \frac{?}{100} " ;

        →   Find the "?" value.

        →  To do so; look at the "denominators" :

                 →  " 10 * (what) = 100 " ?

                 →  Divide each side by "10" ;

                 → " [10 * what ] / 10  = 100 / 10 " ;

                 →  to get:  

                 →  " [what] " =  "10" .        

                 →    So;   " \frac{8}{10}  = \frac{?}{100} " ;

                 →    If  "{10 * 10 = 100}" ;  then, "{8 * 10 = 80}" .

                 →    So;  " {?} " =  " 80 " .

                 →    So;    " \frac{8}{10}  = \frac{80}{100} " ;

                 →    As such:   " 0.8 "    =  " (\frac{80}{100}) " ;

                                                       =   " 80 "   parts per hundred  ;

                                                       =   " 80  % " .

Answer: " 0.8 "   =   80 %  "  .                                    

__________________________

Now, let convert:  "(\frac{5}{8})" ; into a percentage.

→  Multiply by "100" ;

→  "(\frac{5}{8})"   *   100  ;

→     "(\frac{5}{8})    *   (\frac{100}{1})"  ;

→     "(\frac{(5*100)}{(8*1)})"   ;

→   "(\frac{500}{8})"  ;

   =    " { 500 ÷ 8 } "  ;

  =   " 62. 5 "  ;

→  Now, add the "percent symbol" ;

    →    "  62. 5 "   ;    →  62. 5 % " .

Answer:  " \frac{5}{8}  =  62. 5 % " .

__________________________

Now, let us finish with our last "given value":

Convert:  " 0.01 " ;  to a "percentage" :

→  " 0.01 "  *  100  =  ?

→   Take the decimal point, and move it 2 decimal spaces to the right; since we are "multiplying" by "100" (which has "2 zeros")  ;

→    0.01  * 100 = ?  ;   If we move the decimal space "2 spaces forward" , we have:  " 1 " .  

As such:

      →  " 0.01 "  to:   " 1 " .

→ Then we add the "percent symbol":

     →  " 1 "  ;   to:  " 1 % "  .

Answer:   " 0.01  =  1 % " .

__________________________

Hope this answer is of help to you.

Best wishes!

__________________________

5 0
3 years ago
True of false a function must have a different output for each input
natali 33 [55]
Answer : False

It’s possible for a function to have the same output for multiple inputs. This is still considered a function.
3 0
3 years ago
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