A basketball team has won 0.625 of its games. If the team has played 24 games, how many games has the team won?

Answer:

15

Step-by-step explanation:

you will add each set of number together:

13+0+14+36+18+9=90

Then you will take 90 and divide it by how many numbers are in the number set:

90÷6=15

Answer:

Measure of angle B is 70 degrees

Step-by-step explanation:

If they are both supplementary, it means that add up to be 180 degrees

Thus;

5x + 25 + 3x + 19 = 180

8x + 44 = 180

8x = 136

x = 136/8

x = 17

Measure of angle B will be;

3(17) + 19

= 51 + 19 = 70 degrees

According to the question the best guess for the distribution's standard deviation is 32.

To determine the best guess for the standard deviation (SD) using the empirical rule, we can utilize the 68-95-99.7 rule. According to this rule, in a normal distribution:

- Approximately 68% of the data falls within one standard deviation of the mean.

- Approximately 95% of the data falls within two standard deviations of the mean.

- Approximately 99.7% of the data falls within three standard deviations of the mean.

In this case, the range between the lowest and highest accident rates is from 9 accidents per day to 105 accidents per day, encompassing the entire data range.

To estimate the standard deviation, we can calculate the range between the mean and the lowest/highest values:

Range = Highest Value - Lowest Value

      = 105 - 9

      = 96

Since the empirical rule states that approximately 99.7% of the data falls within three standard deviations, and we know that the data range spans from the lowest to the highest value, we can assume that three standard deviations encompass this range.

Therefore, we can estimate the standard deviation as follows:

Range = 3 * SD

Substituting the values:

96 = 3 * SD

Solving for SD:

SD = 96 / 3

SD = 32

So, the best guess for the distribution's standard deviation is 32.

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Answer:

-19

Step-by-step explanation:

f(-4) = 5(-4)+1 = -20+1 = -19

The given number 2/3 belongs to the subset of rational numbers.

All numbers on the number line, from negative to plus infinity, are considered to be real numbers. They are breaking up into the following groups:

1. We can count the components of a set using natural numbers.

2. Natural numbers and their opposites in the negative, such as zero, are known as integers.

3. Fractions can be used to express rational numbers.

4. Non-periodic infinite decimals are indicative of irrational quantities.

The answer to the given question is : It belongs to the rational numbers because it is a fraction.

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Answer:

E (-2, 4).

Step-by-step explanation:

(x/2 + 1)(x/2 - 2) = 0

x/2 = -1,  x/2 = 2

x = -2, 4.

The roots will be 2 times the roots of f(x).

Answer:

\(\Large \boxed{\mathrm{E. \ -2, \ 4}}\)

Step-by-step explanation:

The zeros of f(x/2) will double the zeros of f(x).

x = -1 × 2 = -2

x = 2 × 2 = 4

The vertex form of a quadratic equation is y = a(x-h)^2 + k, where (h,k) is the vertex.

To write the vertex form of a quadratic equation given the vertex (-4, 5) and a-value of 5, you can use the vertex form equation:

y = a(x - h)² + k

where (h, k) is the vertex and a is the a-value.

In this case, h = -4, k = 5, and a = 5. Substitute these values into the equation:

y = 5(x - (-4))² + 5

Simplify the equation:

y = 5(x + 4)² + 5

So, the vertex form of the quadratic equation is:

y = 5(x + 4)² + 5

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The vertex form of the quadratic equation is: y = 5\((x + 4 )^2\) + 5

A quadratic equation's vertex form is provided by:

y = a\((x - h)^2\) + k

where "a" is the coefficient of the parabola and "(h, k)" is its vertex \(x^2.\)

Given that the vertex is (-4, 5) and a-value is 5, we can substitute the values into the vertex form equation:

h = -4

k = 5

a = 5

When we enter these numbers into the equation, we obtain:

y = 5(x -\((-4) ^2\) + 5

Simplifying the equation, we get:

y = 5\((x + 4)^2\) + 5

So, the vertex form of the quadratic equation is:

y = 5\((x + 4 )^2\) + 5

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Answer:

Eu não sei cara, sinto muito, cara, não me denuncie ou você é apenas um idiota metido

Step-by-step explanation:

Eu não sei cara, sinto muito, cara, não me denuncie ou você é apenas um idiota metido

Answer:

\(\\\sf7x^3 - 2x^2 - 5\)

Step-by-step explanation:

\(\\\sf(6x^3 + 3x^2 - 2) + (x^3 - 5x^2 - 3)\)

Remove parenthesis.

6x^3 + 3x^2 - 2 + x^3 - 5x^2 - 3

Rearrange:

6x^3 + x^3 + 3x^2 - 5x^2 - 2 - 3

Combine like terms to get:

----------------------------------------

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Hope this helps! :)

Answer:

7x³ - 2x² - 5

Step-by-step explanation:

(6x³ + 3x² - 2) + (x³ - 5x² - 3)

Remove the round brackets.

= 6x³ + 3x² - 2 + x³ - 5x² - 3

Put like terms together.

= 6x³ + x³ + 3x² - 5x² - 2 - 3

Do the operations.

= 7x³ - 2x² - 5

____________

hope this helps!

Answer:

1/2 a inch was this helpful

Answer:

the third answer x= 18 only is correct

Answer:

Slope = 5

Step-by-step explanation:

y = mx + b

m = slope

Slope = 5

Answer:

5

Step-by-step explanation:

Since this is written in slop-intercept form (y = mx + b where m is slope and b is y-int.) the slope is 5.

Answer:

tambil anseeciot

Step-by-step explanation:

Therefore, company A will charge less than company B for any mileage greater than 65 miles.
To help you with your question, I need the specific prices for both companies, as well as any additional information you can provide about the charges.

To solve for the mileages at which company A will charge less than company B, we can set up the following inequality:
A < B
where A is the cost of renting from company A and B is the cost of renting from company B. We can plug in the given information to get:
x ≤ A
x > B = y + 40z
where x is the number of miles driven, y is the initial fee for company B, and z is the additional cost per mile for company B.
Now we can substitute the given values to get:
x ≤ A
x > y + 40z
For company A, the cost is a flat rate with unlimited mileage, so A is just the cost listed for one day of rental. Let's say that cost is $100.
For company B, the initial fee is $50 and the additional cost per mile is $0.25. So:
y = 50
z = 0.25
Now we can plug in these values and solve for x:
x ≤ 100
x > 50 + 40(0.25)
x > 65
Therefore, company A will charge less than company B for any mileage greater than 65 miles.
To help you with your question, I need the specific prices for both companies, as well as any additional information you can provide about the charges.

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The recursive function adds the last term of the summation to the recursive call with n-1 as the input. The final solution is the result of the recursive function for the input value n.

To write a recursive function to compute the summation sum( ((-1)^x)*x*x, x=1..n), we need to break down the summation into smaller parts.
We can start by defining a base case for the recursive function. When n is equal to 1, the summation will only have one term, which is (-1)^1 * 1 * 1. So, the base case would be:
if n == 1:
   return -1
Next, we need to find a way to express the summation in terms of smaller parts. We can observe that the summation can be expressed as:
((-1)^n) * n * n + sum((-1)^(x-1) * (x-1) * (x-1), x=1..n-1)
Notice that the summation term on the right-hand side is similar to the original summation, but with n-1 as the upper limit of the summation. This allows us to use recursion to calculate the summation:
def recursive_sum(n):
   if n == 1:
       return -1
   else:
       return ((-1)**n) * n * n + recursive_sum(n-1)
This recursive function computes the summation by adding the last term of the summation ((-1)^n * n * n) to the recursive call with n-1 as the input. This process continues until the base case is reached.
In summary, the recursive function to compute the summation sum( ((-1)^x)*x*x, x=1..n) is:
def recursive_sum(n):
   if n == 1:
       return -1
   else:
       return ((-1)**n) * n * n + recursive_sum(n-1)
Answer: The solution to this question involves writing a recursive function to compute the summation sum( ((-1)^x)*x*x, x=1..n). To do this, we need to define a base case and express the summation in terms of smaller parts. The recursive function adds the last term of the summation to the recursive call with n-1 as the input. The final solution is the result of the recursive function for the input value n.

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Answer:

Wednesday night game

Step-by-step explanation:

-9 is less than -3

The number of combinations of 6 boys and 20 girls that can exist among 26 children born in a hospital on a given day is 230,230.

]To calculate the number of combinations, we can use the concept of binomial coefficients. The formula for calculating the number of combinations is C(n, k) = n! / (k!(n-k)!), where n is the total number of objects and k is the number of objects we want to select.

In this case, we have 26 children in total, and we want to select 6 boys and 20 girls. Plugging these values into the formula, we get C(26, 6) = 26! / (6!(26-6)!) = 230,230. Therefore, there are 230,230 different combinations of 6 boys and 20 girls that can exist among the 26 children born in the hospital on that given day.

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Answer: B

Step-by-step explanation: the answer is (0,1)

So

Total students

Given relation between height and time is:

Now put the value of h=85 ft in given relation:

Solving it for t:

Answer:

ten thousand

Step-by-step explanation:

Answer:

3 would be ten thousand

Step-by-step explanation:

in words it would be thirty five thousand and two hundred eighty.

the number 3 would be in the tenth thousand because its the 2nd one in the thousands. It’s the 10th thousands thats why.

Answer:

8u - 20

Step-by-step explanation:

Answer:

3(x^3-3x+1)

hope this helps!

Answer:

Step-by-step explanation:

step one:

This problem is on the mensuration of solids,

given that the area is 65ft^2

step two:

we know that the expression for the area of a solid is

areaa= length* length

area= l^2

step three:

substituting the value of the area into the expression we have

65=l^2

we need to square both sides to solve for l we have

√65=l

l= 8.05ft

step four:

From the analysis we found the length of one side to be 8.06ft

Answer:

8.06 ft

Step-by-step explanation:

Based on trigonometric formulas, we can find that the options that applies to the given trigonometric relationship are tan θ = 5/12 and cos θ = 12/13.

There six trigonometric functions, which are related by a group of expressions, which will be used in this question:

\(\cos \theta = \frac{1}{\sec \theta} = \frac{12}{13}\)

\(\sin \theta = \sqrt{1 - \cos^{2}\theta}\)

\(\sin \theta = \sqrt{1 -\left(\frac{12}{13} \right)^{2}}\)

\(\sin \theta = \frac{5}{13}\)

\(\csc \theta = \frac{1}{\sin \theta} = \frac{13}{5}\)

\(\tan \theta = \sqrt{\sec^{2}\theta - 1}\)

\(\tan \theta = \sqrt{\left(\frac{13}{12} \right)^{2}-1}\)

\(\tan \theta = \frac{5}{12}\)

Based on trigonometric formulas, we can find that the options that applies to the given trigonometric relationship are tan θ = 5/12 and cos θ = 12/13.

The statement is incomplete. Complete form is shown below:

Check all that apply:

If sec θ = 13/12, then:

a) sin θ = 12/13

b) tan θ = 5/12

c) cos θ = 12/13

d) csc θ = 12/13

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