Answer:
Step-by-step explanation:
Answer:
74%
Step-by-step explanation:
a. –8
b. –16
c. 8
d. 16
Answer:
x=8
Step-by-step explanation:
Area of a rectangle=length×width
Area=104
Width=x
Length=5+x
104=x*(5+x)
104=5x+x^2
104-5x-x^2=0
x^2+5x-104=0
Can also be written as
-x^2-5x+104=0
Solve the quadratic equation using formula
−x2−5x+104=0
using the Quadratic Formula where
a = -1, b = -5, and c = 104
x=−b±√b2−4ac/2a
x=−(−5)±√(−5)2−4(−1)(104)/2(−1)
x=5±√25−(−416)/−2
x=5±√441/−2
The discriminant b^2−4ac>0
so, there are two real roots.
Simplify the Radical:
x=5±21/−2
x=-26/2 or 16/2
x=-13 or 8
The value of x can't be negative
So, x=8 is the answer
B)The association between maximum height and top speed is positive , linear, and strong. There is one unusual observation at approximately (170, 150) .
C) The association between maximum height and top speed is positive, nonlinear, and strong. There is one unusual observation at approximately (170, 150) .
D) The association between maximum height and top speed is positive, linear, and moderate. There are no unusual observations.
E) The association between maximum height and top speed is positive, nonlinear, and moderate . There is one unusual observation at approximately (170 , 150)
This question involves interpreting a scatterplot, assessing direction, form, strength, and unusual observations possibly. Without seeing the specific scatterplot it's impossible to conclusively decide the correct answer.
Without a specific scatterplot to analyse it's not possible to definitively select the right answer. However, this appears to be a data interpretation question commonly found in a statistics unit. We'll go through some basics. If the points on the scatterplot tend to rise from left to right, that's a
positive association. If all points lie on a straight line or near, it's linear. If the points are close to the line, the correlation is
strong. An unusual observation often refers to an outlier that doesn't fit the general pattern of the scatterplot.
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Answer:
b
Step-by-step explanation:
i took the test
B. 126° + (375n)°, for any integer n
C. 126° + (450n)°, for any integer n
D. 126° + (720n)°, for any integer n
The option (D) 126° + (720n)°, for any integer n is correct for any integer n.
Two different angles that have the identical starting and ending edges termed coterminal angles however, since one angle measured clockwise and the other determined counterclockwise, the angles' terminal sides have completed distinct entire rotations.
We have an angle of 126 degree
As we know from the definition of the coterminal angle.
If any angle θ the coterminal angles are:
= θ + 360n (for any integer n)
Plug n = 2n
= θ + 720n (for any integer n)
Also represents the coterminal angle.
Thus, the option (D) 126° + (720n)°, for any integer n is correct for any integer n.
Learn more about the coterminal angles here:
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