The scenario that exhibits a function relation is:
The set of people with Social Security cards and the set of Social Security numbers.
We know that a function is a relation in which each element of first set has one image i.e. an element can't be mapped to two distinct elements of the other set.
a)
The set of tree heights and the set of trees in a forest.
This relation is not a function.
Since, two trees may have a same height.
b)
The set of car make and models and the set of people in a certain town.
This relation is also not a function.
Since, two people may have a car of same model.
c)
The set of birthdays and the set of students in a class
This relation is not a function since two students may share same birthday.
d)
The set of people with Social Security cards and the set of Social Security numbers.
This relation is a function.
Since, the security card number has a unique number on each car.
This means that each person has a unique card number.
segment GX
What would be the area of a new circle that has line
segment GX as its diameter?
160 cm?
367 cm?
Oo oo
491 cm?
98
cm
Answer: 49 pi cm^3
Step-by-step explanation: took the test
Answer:
15.5
Step-by-step explanation:
2w+ 4 = 35 is the equation
15.5 is the total for w
I did this khan and this answer is correct
Hope this helps!
:)
A.
2/3
B.
1/4
C.
3/4
D.
1/6
36 inches
C =
A) 72π in.
B) 36π in.
C) 18π in.
Hello!
To find the circumference of a circle, use the formula: C = 2πr. Since the radius is given, we can substitute that into the formula.
C = 2(36)π
C = 72π
Therefore, the circumference of the circle is 72π inches.
2x+y=82x+y=8
If we double each side of the second equation, 2x+y=82x+y=8, we have 4x+2y=164x+2y=16. Explain why the same pair that is the solution to the system is also a solution to this new equation.
If needed, you can support your explanation with hanger diagrams (upload a picture), or by inventing a situation that the equations represent.
If we add the two equations in the original system, we have 6x+7y=326x+7y=32. Explain why the same (x, y) pair is also a solution to this equation.
Again, you can support your explanation with diagrams or a situation, if needed.
The equations are a system of linear equations. Modifying them through multiplication or addition while keeping both sides balanced doesn't change the solution. Any pair (x,y) satisfying one equation will satisfy the others.
In mathematics, these equations are a system of linear equations. This is essentially a set of two or more equations, with a common set of variables. The same pair (x, y) are the solutions for all equations, as the second equation is a simplified, scalar multiple of the first.
So, for the first original equation (4x + 6y = 24), and the modified one (4x + 2y=16) which is the second equation of the system doubled, we can see that the multiplier is the same for both the 'x' and 'y' on the left side, and the right side of the equation. Therefore, if a pair (x,y) has been found to satisfy the first equation, it will also work for the second, as essentially, the equations are equivalent.
Similarly, adding the original system of equations, we get 6x + 7y = 32. This also has the same solution set, just expressed differently. As long as you're performing the same operation (like doubling, adding etc.) to each side of the equations, the balance remains constant, retaining the same solution.
#SPJ12
Answer:
7.9
Step-by-step explanation:
because you don't make sentence