Simone has 16 players on her soccer team. There are 6 more boys than girls. How many boys and how many girls?

Answer:

25 34 59 62

Step-by-step explanation:

easy shi thanks

Answer:

D.∞

brainliest would be appreciated!

The product of the given multiplication (2 + 3√2) (1 - 3√2) is - (16 + 3√2).

Given the multiplication is,

(2 + 3√2) (1 - 3√2)

Simplifying the given multiplication we get,

= 2 (1 - 3√2) + 3√2 (1 - 3√2)

= 2 * 1 - 2 * 3√2 + 3√2 * 1 - 3√2 * 3√2

= 2 - 6√2 + 3√2 - 18

= (2 - 18) + (3 - 6) √2 [Separating the constant and coefficients of √2]

= - 16 - 3√2

= - (16 + 3√2)

Hence the product is - (16 + 3√2).

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The total amount spent is given as follows:

B. $14.28.

The total amount spent is obtained applying the proportions in the context of the problem.

The purchases are given as follows:

Considering the sales tax of 6.5%, the sum of these prices is multiplied by 1.065, hence the total price is given as follows:

1.065(5.69 + 1.39 + 1.45 + 2.38 + 2.5) = $14.28.

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50.2 should be the anwser i doubled checked with search

and it says it is correct so it should be good.

Step-by-step explanation:

math

Answer:

The order of rotation symmetry of a geometric figure is the number of times you can rotate the geometric figure so that it looks exactly the same as the original figure before you get back to where you started

Answer:

18 p - 32 = 0

The two missing reasons in the two column proof are:

∠3 ≅ ∠5 and ∠1 ≅ ∠4 ⇒ alternate interior angle theorem.

m∠1 = m∠4 and m∠3 = m∠5  ⇒  congruent angles have equal measures.

The two-column proof is defined as the method we use to present a logical argument using a table with two columns.

In Mathematics, congruent angles can be defined as a theorem that states that two (2) angles are congruent if the measure of their angles are equal.

This definitely let's us to know that, two (2) congruent angles would always have equal measures as depicted in triangle ABC with line DE;

m∠1 = m∠4 and m∠3 = m∠5

With the aid of the Alternate Interior Angles Theorem on triangle ABC and line DE, we can say that:

∠3 ≅ ∠5 and ∠1 ≅ ∠4

The complete two column proof is:

The statement to prove that the sum of the interior angles of ΔABC is 180° should be completed as follows;

Statements                                                        Reasons

Points A, B, and C form a triangle.        ⇒        Given

Let DE be a line passing through B and parallel to AC. ⇒ definition of parallel lines

∠3 ≅ ∠5 and ∠1 ≅ ∠4             ⇒    alternate interior angle theorem.

m∠1 = m∠4 and m∠3 = m∠5  ⇒    congruent angles have equal measures.

m∠4 + m∠2 + m∠5 = 180°    ⇒    angle addition and definition of a straight line

m∠1 + m∠2 + m∠3 = 180°      ⇒  substitution

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Answer:

1. 89 2. 91

Step-by-step explanation:

180-29-62=118-29=89

180--89=91

Answer:

91 and 89 degrees respectively

Step-by-step explanation:

Sooooo, the exterior angle of any angle in a triangle is equal to the sum of the  2 other adjacent interior angles in a triangle. Therefore, we just need to do 29+62, which is 91 degrees, so the Exterior angle is 91 degrees. Next, to find the last unknown angle of a triangle, we can take the sum of the 2 other interior angles and subtract it from 180. Doing this here, we get 180-91, which is 89 degrees.

The correct option is B.

We know that if a function is differentiable at a point 'a', then it is also continuous at that point.

Option A is the formula for the one-sided derivative, which only holds if f'(a) exists and is finite. Since f'(a) is given to be non-zero, option A cannot be true.

Option C has a denominator of h, which means it is the formula for the one-sided derivative as h approaches 0. Again, since f'(a) is non-zero, option C cannot be true.

Option B is the formula for the two-sided derivative, which is valid even if function f'(a) is non-zero. Therefore, option B is true.

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Answer: I’m not really sure how to answer this but you will have to divide 0.05 on both sides of the equation which would isolate the variable w. The final answer we would get is x=208. I’m not sure what you mean by property but we used division.

Answer:

0.99

Step-by-step explanation:

z=x-mean/standard dev = 203.4-184.5/19 = 0.99

Answer:

D. add all the y values to get 696 and then add all the x values and get 11.6 divide 696 by 11.6 and you get 60. You get the y-values by multiplying 60 by the x value, so D is the correct answer

Step-by-step explanation:

Answer: I believe he could wear 768 outfits

Step-by-step explanation: I had a similar question consisting of the same numbers.

Answer:

Consumtion:
  September:7535
  October:16556
  November:9616
  December:13615
Tama po yan
Pa branlies naman po
HOPE IT HELPS ALOT

The values of g(y) at the specified values of the independent variable are:

(a) g(0) = 7

(b) g(7/3) = 0

(c) g(s + 2) = 1 - 3s.

To evaluate the function g(y) at the specified values of the independent variable, we substitute the values of y into the expression for g(y) and simplify:

(a) g(0) = 7 - 3(0) = 7 - 0 = 7

(b) g(7/3) = 7 - 3(7/3) = 7 - 7 = 0

(c) g(s + 2) = 7 - 3(s + 2) = 7 - 3s - 6 = 1 - 3s

Therefore, the values of g(y) at the specified values of the independent variable are:

(a) g(0) = 7

(b) g(7/3) = 0

(c) g(s + 2) = 1 - 3s.

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........Option C ) n × 2 = t

Step-by-step explanation:

Hey there!

In (a) part let us take the value of n as 1 first.

n + 2

=> 1+2

= 3

But it doesn't get matched with t.

So, (a) option cancelled.

In (b) part, let us take the value of n as 1.

n - 2

=> 1 - 2

= -1

But this also didn't match with t.

Option (b) cancelled.

In (c) part, let us take the value of n as 1.

n × 2

=> 1 × 2

= 2

Matched! Let us check further. Taking value of n as 2,

=> 2 × 2

= 4

Matched again! So, (c) part is the correct answer.

Let us take the value of n as 1. (For both option (d) and (e))

n + 3

=> 1 + 3

= 4 (wrong)

n + 4

=> 1 + 4

= 5 (wrong)

So, (c) part is the right answer.

Hope it helps :)

Answer:

That he made a medicine that reduces coughing

Step-by-step explanation:

Step-by-step explanation:

\( \frac{1}{( {x}^{2} + 1) } = \frac{u}{v} \)

u = 1

u' = 0

v = x² + 1

v' = 2x

\( \frac{1}{ ({x}^{2} + 1)} \\ = \frac{u'v - v'u}{ {v}^{2} } \\ = \frac{0 - (2x \times 1)}{ {( {x}^{2} + 1)}^{2} } \\ = - \frac{2x}{ { ({x}^{2} + 1) }^{2} } \)

It took Paul a total of 12 hours and 40 minutes to complete all three parts of the Ironman triathlon.

Paul’s time for swimming in the Ironman triathlon was 1 hour 25 minutes. Her time for biking was 5 hours longer than her swimming time, so her biking time was (1 hour + 5 hours) = 6 hours 25 minutes. She ran for 4 hours 50 minutes. The total time it took her to complete all three parts of the race is (1 hour 25 minutes) + (6 hours 25 minutes) + (4 hours 50 minutes) = 12 hours 40 minutes.

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No, Isaiah is incorrect. The greatest common factor (GCF) of the polynomial a^3 - 25a^2b^5 - 35b^4 is not 5a^2.


To determine the GCF of a polynomial, we need to find the highest power of each variable that is common to all terms. In this case, the polynomial consists of three terms: a^3, -25a^2b^5, and -35b^4.

To find the GCF, we identify the highest power of each variable that appears in all terms. In this polynomial, the highest power of 'a' is a^3, and the highest power of 'b' is b^5. However, the coefficient -25 in the second term does not contain a common factor of 5 with the other terms. Therefore, 5a^2 is not the GCF of the polynomial.

To determine the GCF, we need to find the common factors among all terms. In this case, both 'a' and 'b' are common factors among all terms. The highest power of 'a' that appears in all terms is a^2, and the highest power of 'b' that appears in all terms is b^4. Thus, the GCF of the polynomial a^3 - 25a^2b^5 - 35b^4 is a^2b^4.

In summary, Isaiah is incorrect in identifying the GCF as 5a^2. The correct GCF of the polynomial a^3 - 25a^2b^5 - 35b^4 is a^2b^4.

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Answer:

a) 1

b) n² - n

c) 2n - 1

d) B, always odd

Step-by-step explanation:

Answer:

x = - 6 and x = - 8

Step-by-step explanation:

(1)

- 6(x - 3) = 54 ( divide both sides by - 6 )

x - 3 = - 9 ( add 3 to both sides )

x = - 6

(2)

- 7(x + 2) = 42 ( divide both sides by - 7 )

x + 2 = - 6 ( subtract 2 from both sides )

x = - 8

P is the midpoint of NO and equidistant from MN and MO. If MN=8i + 3j and MO= 4i - 5j.Thus, the value of MP is √850.

Given that P is the midpoint of NO and equidistant from MN and MO.

Also, MN=8i + 3j and MO= 4i - 5j. We need to find the value of MP.

There are two methods to solve the given question:Method 1:Using the midpoint formula - Let (x, y) be the coordinates of point P.

Then, the coordinates of N and O are (2x - 4i - 6j) and (2x + 4i - 2j), respectively. Now, since P is equidistant from MN and MO, we have:MP² = MN² -----(1)And, MP² = MO² -----(2)

Substituting the given values in (1) and (2), we get:(

x - 4)² + (y + 3)² = (x + 4)² + (y + 5)²

Solving the above equation, we get:x = -1/2, y = -1/2

Therefore, the coordinates of point P are (-1/2, -1/2).

Hence, MP = √[(4 - (-1/2))² + (5 - (-1/2))²] = √(17² + 21²) = √850

Method 2:Using the distance formula - Since P is equidistant from MN and MO, we have:

MP² = MN² -----(1)And, MP² = MO² -----(2)

Substituting the given values in (1) and (2), we get:

(x - 4)² + (y + 3)² = (4x - 8)² + (4x + 8)²

Solving the above equation, we get:x = -1/2, y = -1/2

Therefore, the coordinates of point P are (-1/2, -1/2).

Hence, MP = √[(4 - (-1/2))² + (5 - (-1/2))²] = √(17² + 21²) = √850.

Thus, the value of MP is √850.

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Answer:

true

Step-by-step explanation:

Answer:

B False

Step-by-step explanation:

is equal to 0.28571428571

Answer:

D

Step-by-step explanation:

PLEASE MARK ME AS BRAINLIEST AND HAVE A NICE DAY :)

Answer:

D is correct.

Step-by-step explanation:

Answer:

The answer to this equation is 7

a. The missing probability value is 0.4.

b. E(X) = 1.4.

c. Var(X) = 0.56 and σx = 0.75.

d. E(Z) = 2.27, Var(Z) = 2.56, and σz = 1.60.

The given probability distribution of the random variable X shows the probabilities associated with each possible outcome. To find the missing probability value, we know that the sum of all probabilities must equal 1. Therefore, the missing probability can be calculated by subtracting the sum of the probabilities already given from 1. In this case, 0.1 + 0.2 + 0.3 = 0.6, so the missing probability value is 1 - 0.6 = 0.4.

To find the expected value or mean of X (E(X)), we multiply each value of X by its corresponding probability and then sum up the results. In this case, (0 * 0.1) + (1 * 0.2) + (2 * 0.3) + (3 * 0.4) = 0.4 + 0.2 + 0.6 + 1.2 = 1.4.

To calculate the variance (Var(X)) of X, we use the formula: Var(X) = Σ[(X - E(X))^2 * P(X)], where Σ denotes the sum over all values of X. The standard deviation (σx) is the square root of the variance. Using this formula, we find Var(X) = [(0 - 1.4)² * 0.1] + [(1 - 1.4)^2 * 0.2] + [(2 - 1.4)² * 0.3] + [(3 - 1.4)² * 0.4] = 0.56. Taking the square root, we get σx = √(0.56) ≈ 0.75.

Now, let's consider the new random variable Z = 1 + (2/3)X. To find E(Z), we substitute the values of X into the formula and calculate the expected value. E(Z) = 1 + (2/3)E(X) = 1 + (2/3) * 1.4 = 2.27.

To calculate Var(Z), we use the formula Var(Z) = (2/3)² * Var(X). Substituting the known values, Var(Z) = (2/3)² * 0.56 = 2.56.

Finally, the standard deviation of Z (σz) is the square root of Var(Z). Therefore, σz = √(2.56) = 1.60.

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