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Nikolay [14]
2 years ago
8

What does a Riemann sum represent?

Mathematics
1 answer:
SashulF [63]2 years ago
3 0
A Riemann sum approximates the area of a certain region. Usually it's used in calculus, where you use the Riemann sum to approximate the area a curve instead of using an integral to find the exact value, since that tends to take a lot more time and effort.
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david gave mark dimes and quarters for 18 nickels. if david gave mark 6 coins, how many of each coon did mark receive?
ipn [44]

Answer:Herbert

 

Let n=the number of nickels and q=the number of quarters.

 

From the problem statement, we know two things:

 

The total number of coins is 57; This means that n+q=57

The total value of the coins is $8.85; Since each nickel is worth .05 and each quarter is worth .25, this means that .05n+.25q=8.85

 

We now have two equations with two unknowns.

 

We can solve for n in the first equation, n=57-q

Plugging this in for n in the second equation, we get .05(57-q)+.25q=8.85

Multiplying through and simplifying:  .05*57-.05q+.25q=8.85

                                                    2.85   +    .20q    =8.85

                                                                    .20q   =8.85-2.85

                                                                    .20q   =6

                                                                        q   = 6/.20

                                                                        q   = 30 (This is the number of quarters)

 

Since n+q=57; n=57-q

                      n=57-30

                      n=27 (this is the number of nickels)

 

We can now double check the results by taking the number of quarters (30) times the value of each quarter (.25) and adding this to the the number of nickels (27) times the value of each nickel (.05):

 

30*.25+27*.05 = 7.50+1.35 = 8.85, which is the value stated in the problem.

 

Let me know if you have any questions.


Step-by-step explanation:


8 0
3 years ago
indira, bonnie and chang all work at the same pet store. indira works every other day. bonnie works every fourth day. chang work
Vesnalui [34]
This is asking for the LCM between 2,4, and 5. It is 20. So, the answer is 20 days.

Hope this helps!
6 0
3 years ago
What would y=<br> 4.6<br> 13.9<br> 21.6
charle [14.2K]

Answer:

13.9 is the right answer :)

Step-by-step explanation:

8 0
3 years ago
Read 2 more answers
1. find measure of A.
34kurt

Answer:

Measure of angle A = 120°

Measure of angle B = 98°

Measure of angle C = 104°

Measure of angle D = 140°

Step-by-step explanation:

  • Find measure angle A :-

Since the two straight lines are parallel

, then A + 12X =180° (alternate angles)

, then A = 180° - 12X

Since the two straight lines are parallel

, then measure angle A = measure angle (25X-5)°

(opposite angles)

, then 180° - 12X = 25X - 5° (solve it like a normal equation)

, then 180° + 5° = 25X + 12X

, then 185° = 37X

, then X = 185° ÷ 37

= 5

, then measure of angle A = 180° - ( 12 x 5 )

= 180° - 60°

, then measure angle A = 120°

  • Find measure angle B :-

Since the two straight lines are parallel

, then measure angle B = measure angle 14X (corresponding angles)

, then 15X - 7 = 14X

, then 15X - 14X = 7

, then X = 7

Since X =7

, then measure angle B = (15 x 7) - 7

= 105° - 7

, then measure angle B = 98°

  • Find measure angle C :-

Since the two straight lines are parallel

, then measure angle C = 8X

(opposite angles)

, then 5X + 39 = 8X

, 39 = 8X - 5X

, 39 = 3X

, then X = 39 ÷ 3

, X = 13

Since X = 13

, then measure angle C = (5 x 13) +39

= 65 + 39

, then measure angle C = 104°

  • Find measure angle D :-

Since straight that angle D lies on = 180°

, then sum of measure of and D and 4X =

180°

, then (12X + 20) + 4X = 180°

, then 16X + 20 = 180°

, then 16X = 160° (resulting from 180° - 20°)

, then X = 10

Since X = 10

, then 12 x 10 + 20 = 120 + 20

,the measure angle D = 140°

4 0
2 years ago
1. Which of the following equations would NOT contain the point (4,12)?
vodka [1.7K]

Answer:

the answer is b hope this helps :)

6 0
3 years ago
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