Answer:
It is miles far from Chester to Durbin.
Step-by-step explanation:
Given:
Its 10 3/5 miles from Alston to Barton and 12 1/2 miles from Barton to Chester. The distance from Alston to Durbin, via barton and Chester, is 35 miles.
Now, to find the distance from Chester to durbin.
Distance from Alston to Barton =
Distance from Barton to Chester =
As, given the distance from Alston to Durbin, via barton and Chester, is 35 miles.
Thus, the total distance = 35 miles.
So, we add the distance of Alston to Barton and Barton to Chester and get the distance from Alston to Chester:
Distance from Alston to Chester
Now, to get the distance from Chester to durbin we subtract distance from Alston to Chester from the total distance:
Therefore, it is miles far from Chester to Durbin.
10
8
9
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Answer:
x = 8.
Step-by-step explanation:
Using the chords of a circle intersection theorem:
5x = 4 * 10
x = 40 /5
x = 8.
Answer:
X=8
Step-by-step explanation:
b) a = –3
c) a = 3
d) a = 5
2x + 2y = 4
x + y = 1
x + 2y = 2
Answer:
The correct options are 3 and 4.
Step-by-step explanation:
An equation in the system is
The only one solution of the system of equation is (0,1). It means the equation must be satisfied by the point (0,1) and the equation is not equivalent to the given equation.
Two equations and are equivalent if
All the given equations are not equivalent equations because for all equation s
Check each equation by (0,1).
For equation 1,
This statement is false, therefore the option 1 is incorrect.
For equation 2,
This statement is false, therefore the option 2 is incorrect.
For equation 3,
This statement is true, therefore the option 3 is correct.
For equation 4,
This statement is true, therefore the option 4 is correct.
The correct option is 0.9098. The probability that at least 16 Californians prefer hot weather over cold weather is 0.9098.
According to a survey, 67.5% of Californians prefer hot weather over cold weather. Let X = number of Californians in a sample of 19 who prefer hot weather over cold weather. Then, the probability that at least 16 Californians prefer hot weather over cold weather can be calculated by using the cumulative binomial probability formula. Let X = the number of Californians in a sample of 19 who prefer hot weather over cold weather.
The formula for calculating the cumulative binomial probability is: P(X≥k) = ∑i=kn P(X=i)
In this example, k = 16, n = 19, and P(X=i) = 0.675
Therefore, P(X≥16) = ∑i=1619 P(X=i) = 0.9098
You can learn more about probability at: brainly.com/question/30034780
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