Constant of proportionality : 
Equation: y = ka
How are the values calculated?
a: 2, 3, 10, and 12
y: 2/3, 1, 10/3, and 4
Let the constant of proportionality = k
If x and y are directly proportional ,
We know , k = 
Here, k = 
Considering y = 2/3 and a =2
k =
=
= 
Thus, the constant of proportionality ( k) =
The equation y is given by ,
y = ka
Let us verify,
For k = 1/3 and a = 12

Thus the equation is y = ka
What is constant of proportionality?
- The constant value of the ratio between two proportional values is known as the constant of proportionality.
- When the ratio or product of two changing quantities gives a constant, the two are said to be in a relation of proportionality.
- The type of proportion between the two specified variables affects the constant of proportionality's value.
- The formula y = kx can be used to determine the value of "k" in a direct proportionality.
- Direct proportionality follows that k = y/x.
To learn more about constant of proportionality, refer:
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Answer:
2.5 dollars per golf ball
Step-by-step explanation:
Take the amount of money and divide by the number of golf balls
15 dollars / 6 golf balls
2.5 dollars per golf ball
Answer: Formula For Factoring Trinomials (when a =1)
It's always easaier to understand a new concept by looking at a
specific example so you might want to do that first. This formula works
when 'a' is 1. [ In other words, we will use this approach whenever the
coefficient in from of x2 is 1.
1) identify a,b, and c in the trinomial ax2 + bx+c
2) write down all factor pairs of c
3) identify which factor pair from the previous step sums up to b
4) Substitute factor pairs into two binomials
Step-by-step explanation:
Answer:
D
Step-by-step explanation:
C = 2pir
<em>Divide both sides by 2pi</em>
C/(2pi) = 2pi/2pi r -->
C/(2pi) = r
That's D