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Mrac [35]
4 years ago
5

What number is 10% of 56

Mathematics
2 answers:
aalyn [17]4 years ago
7 0

Answer:

5.6

Step-by-step explanation:

10% of 56

10\%56

AveGali [126]4 years ago
3 0
The answer is 5.6 and for some reason I need to answer with 20 character so here you go
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Name some facts about quadrilaterals
barxatty [35]
•4 vertices
•4 corners
•has four right angles (90 degrees)
4 0
3 years ago
A new car depreciates at a rate of 15% per year. What is the expected value of a $25,000 car after 5 years (rounded to nearest w
Verdich [7]
<span>V(t) = 25000*0.85^t
----
V(5) = 25000*0.85^5 = $11092.63
   =$11093</span>
5 0
3 years ago
Eight trials are simulated. The results are shown in the table.
bezimeni [28]

Answer:

2.897

Step-by-step explanation:

Let us find the mean and variance for the sample first.

105 104 110 112

114 106 108 109

Mean = sum/8 = 108.5

Variance = 12

Std dev = sq rt of variance = 3.464

Std error = std dev/ sq rt n

since n =8, we get std error = 1.225

Since sample size is small, df =8-1 =7

For 95% confidence intervals, t critical value for two tailed=2.365

Margin of error = std error x t critical = 1.225(2.365)

=2.897


3 0
3 years ago
Nsider the following system of equations y=6x^2+1, y=x^2+4
sp2606 [1]

The given equations are y= 6x^2+1 and y=x^2+4

Both the equations equal y so we can make them equal

6x^2+1=x^2+4

To bring x term on one side we subtract x^2 both sides

6x^2-x^2+1=4

5x^2+1=4

To isolate x term we subtract 1 both sides

5x^2=4-1

5x^2=3

Dividing by 5 both sides

X^2=3/5

Taking root of both sides we have:

X=±√⅗

Substituting x value to find y

When x=+√⅗=0.7745

Y= 6x^2+1

Y=6(3/5)+1

Y= 18/5+1

Y=23/5 =4.6

When x= -√⅗=-0.7745

Y= 6(3/5)+1

Y=23/5=4.6

Point of intersections are ( 0.7745,4.6) and (-0.7745,4.6)

7 0
3 years ago
If the mean time to respond to a stimulus is much higher than the median time to respond, what can you say about the shape of th
iragen [17]

If the mean time to respond to a stimulus is much higher than the median time to respond, the shape of the distribution of response times is positively skewed

<h3>How to determine the shape of the distribution</h3>

For a distribution, the following are the relationships between the mean and the median values

  • Equal mean and median
  • Mean greater than median
  • Median greater than mean

When the mean is greater than the median, it means that the distribution is skewed right or positively skewed

Hence, the shape of the distribution of response times is positively skewed.

Read more about skewness at:

brainly.com/question/24309209

5 0
2 years ago
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