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-BARSIC- [3]
3 years ago
12

Pls answer fast I will give you hundred points​

Mathematics
1 answer:
iris [78.8K]3 years ago
3 0
1.1:00
2.2:30
3.4:45
4.3:15
5.11:45
6.6:15
7.6:00
8.2:30
9.6:45
10.6:55
11.4:45
12.10:15
Question number 2
1.7:30
2.10:30
3.3:30
4.5:30
5.9:30
6.12:30
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$1250 + 46x greater than or equal to 7,000
lyudmila [28]

ANSWER: x=$125 to make it equal to 7,000

working the problem:

7,000-1,250=5,750

5,750÷46=125

1,250+46×125 is greater than or equal to 7,000

5 0
3 years ago
A store sells towels for 25% off the regular price. The regular price of a beach towel is $24.50. Which expression represents th
garik1379 [7]
The answer is A because 25 percent is equivalent to .25
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3 years ago
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PLEASE EXPLAIN YOUR REASONING!!
xxTIMURxx [149]

Answer:

$120.00

Step-by-step explanation:

2000/100 = $20 = 1%

20x12 = $240 = annual intrest = 12m

June 15 - December 15 = 6m

240/2 = $120 for half a year intrest!

3 0
3 years ago
Round 23.0975 to the nearest thousandth
vekshin1
23.0975 rounded to the nearest thousandths is 23.098
4 0
3 years ago
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When investigating times required for drive-through service, the following results (in seconds) were obtained: Restaurant A 120
iris [78.8K]

Answer:

Step-by-step explanation:

Restaurant A data in ascending order : 67 68 72 89 96 97 120 124

Restaurant B data in ascending order : 49 56 76 78 95 98 115 126

                                    <em>Restaurant A</em>

  • Mean         = \frac{67+68+72+89+96+97+120+124}{8} =  91.625
  • Median      = Since there are even number of observations so,  

                           =   \frac{4^{th}obs + 5^{th}obs  }{2} = \frac{89+96}{2} = 92.5

  • Mid range  = \frac{Highest Value-Lowest Value}{2} = \frac{124-67}{2} = 28.5
  • Range         = Highest value - Lowest value = 124 - 67 = 57
  • Variance    = \frac{\sum (X_i - \mu )^{2}}{N-1} ,where Xi are sample values and \mu is mean

       Solving above equation we get, variance = 493.982

  • Standard Deviation = \sqrt{variance} = 22.226

                                     <em>Restaurant B</em>

  • Mean        = \frac{49+56+76+78+95+98+115+126}{8} = 74.375
  • Median    = Since there are even number of observations so,

                          = \frac{4^{th}obs + 5^{th}obs  }{2} = \frac{78+95}{2} = 86.5

  • Mid Range =  \frac{Highest Value-Lowest Value}{2} = \frac{126-49}{2} = 38.5
  • Range         = Highest value - Lowest value = 126 - 49 = 77
  • Variance     =  \frac{\sum (X_i - \mu )^{2}}{N-1} ,where Xi are sample values and \mu is mean

                            = 727.982

  • Standard Deviation = \sqrt{variance} = 26.981

Now comparing the results of two restaurants we conclude that:

  1. Restaurant A on an average takes more time for drive-through service than Restaurant B.
  2. Median time for Restaurant A is also more than Restaurant B.
  3. Restaurant B has more variation in time taken for drive through service as the variance & standard deviation of Restaurant B is more than A.
  4. There is more spread in the time data for Restaurant B as it has more range than A.
5 0
4 years ago
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