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Nataliya [291]
2 years ago
12

Which values of c will cause the quadratic equation –x2 + 3x + c = 0 to have no real number solutions? Check all that apply.

Mathematics
2 answers:
vitfil [10]2 years ago
4 0
A quadratic equation has no real number solutions than the discriminant is less than zero 

D < 0 

(b^2 -4ac) < 0 

(9 -4(-1*c) < 0

(9+4c) < 0

4c < -9

c < -9/4

hope this will help you 
Sophie [7]2 years ago
4 0

Which values of c will cause the quadratic equation –x2 + 3x + c = 0 to have no real number solutions? Check all that apply. 

–5,-9/2
You might be interested in
Which statement is true regarding the graphed functions?
anyanavicka [17]

Answer:

the last option: f(-2)=g(-2)

Step-by-step explanation:

Make sure you have the numerical answer for each of the functional expressions that are shown among the possible solution choices:

f(4) = -14  (what the blue function reads  [its y-value] when x is 4)

g(4) = 10  (what the red function reads [its y-value] for x=4)

g(-2) = 4 (y-value of the red function when x is -2)

f(2) = -8 (y-value of the blue function for x = 2)

f(-2) = 4 (y-value of the blue function for x =-2)

use them to compare the options they give you, and the only one that matches is the last option.

3 0
2 years ago
A truck rental company charges $50 plus $10 per hour. Identify a function that represents the total charge for renting a truck f
Reil [10]

Answer:

  c(h) = 50 +10h

  c(4) = 90 . . . . . it costs $90 to rent the truck for 4 hours

Step-by-step explanation:

The problem statement tells you the total charge is the sum of $50 and a charge of $10 per hour. That is, for h hours, the total charge is ...

  c = 50 + 10h

In functional form, this is ...

  c(h) = 50 +10h . . . . . . total charger for a rental of h hours

__

The function value with an input of 4 is ...

  c(4) = 50 +10·4

  c(4) = 90

Since the input is the number of hours of rental, and the function value is the total charge, this represents the total charge for a rental of 4 hours.

4 0
2 years ago
In one month, Claudia rides her favorite bike trail 12 times. She travels a total distance of 1,182 km. What is the length of Cl
Svetlanka [38]
9898 \frac{1}{2}
7 0
2 years ago
Find the dimensions of the rectangle with area 289 square inches that has minimum perimeter, and then find the minimum perimeter
nalin [4]
 <span>To minimize the perimeter you should always have a square. 
sqrt(289) = 17 
The dimensions should be 17 X 17 

To see , try starting at length 1, and gradually increase the length. 
The height decreases at a faster rate than the length increases, up until you reach a square. 

Or if you want to use algebra, Say the width is 17-x 
Then the length is 289/(17-x) 

Now, this is bigger than 17+x, as shown here: 
289/(17-x) > 17+x 
289 > 289 - x^2 
which is true. 
so the perimeter would be bigger than 2 * (17- x + 17 + x) = 2 * (2 * 17) = 4 * 17 

Again, the dimensions should be a square. 17 X 17.</span>
4 0
2 years ago
The table below shows the ages of houses to the nearest year in a neighborhood. Using the age of the houses as the random variab
Zielflug [23.3K]

Answer:

The probability distribution of X is given by,

P(X = x)  \simeq   0.17    when x = 1

             \simeq   0.22   when x = 2

             \simeq  0.28    when x = 3

             \simeq  0.33    when x = 4

             = 0   otherwise

Step-by-step explanation:

According to the question, X is the random variable denoting age of a house to the nearest year in  a neighborhood.

From the given data we can construct the following table -

Age of house(X)          Frequency     Relative frequency

                                                            (Almost equal to)

1                                       15                     0.17

2                                      20                    0.22

3                                      25                    0.28

4                                      30                    0.33

So, the probability distribution of X is given by,

P(X = x)  \simeq   0.17    when x = 1

             \simeq   0.22   when x = 2

             \simeq  0.28    when x = 3

             \simeq  0.33    when x = 4

             = 0   otherwise

8 0
2 years ago
Read 2 more answers
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