Answer:
The answer to your question is below
Step-by-step explanation:
Formula an expression that uses variables to state a rule
Constant a number; a term containing no variables
Variable a letter or symbol used to represent an unknown number
Term a number or a variable, or the product of a number and variable(s)
Expression one term or multiple terms connected by an addition or subtraction sign
The answer is D as it can be rewritten as -((y^2)/5)-(8/5)=x. Solving for the x-intercepts you get -((y^2)/5)-(8/5) = 0 as you want to find the y values when x is zero. Solving for y you get: (y^2)/5)+(8/5) = 0 => (y^2)/5)=-(8/5) => y^2=-8 => y = plus or minus sqrt(-8). The first problem is that you have 2 x intercepts which already makes it not a function and second sqrt(-8) is an imaginary number making the solution not a real number.
Given:
A figure in which a transversal line intersect the two parallel lines.
To find:
The missing value for the equation 
Solution:
In the given figure, the two parallel lines are line ED and line AB, and CD is the transversal line.
Angle BPC and angle BPD lie on a straight line CD. So,
(Supplementary angles)
Angle APD and angle BPD lie on a straight line AB. So,
(Supplementary angles)
Therefore, the required complete equations are and .
The probability of a person being a supporter of the new community center is 56% or 0.56.
<h2 /><h2>Given to us</h2>
- 56% of voters support funding a new community center
- A surveyor randomly selects 75 voters and asks each voter if he or she is in favor of the center.
<h2>To find</h2>
the probability of a success for this binomial experiment.
We want to know the probability of a single success for this experiment. therefore,
x=1
As given to us that 56% of the voters support funding the new community center, there, the probability of a person being a supporter is 0.56.
p=0.56
Thus, the probability of a person being a supporter of the new community center is 56% or 0.56.
Learn more about binomial distribution:
https://brainly.in/question/1640230
To find the answer, look at the graph and compare to the shapes shown below:
Choose the option that is most likely to the shape on the question.
