Simplify. Enter you solution as a simplified fraction 74−(−12)=

Answer:

p is goodvjlxhkjdgmdgjmdmthdmyj

Required data:

_______________

| 60 | 105 | 80 | 125 |

| 140 | 95 | 65 | 170 |

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

Answer:

Mean absolute deviation = 30

Variability of the data about the mean value is 30

Step-by-step explanation:

Mean = Σx / n

n = sample size = 8

Mean = (60 + 105 + 80 + 125 + 140 + 95 + 65 + 170) = 840 / 8 = 105

Mean absolute deviation = Σ|x - mean| ÷ n

( |60-105| + |105-105| + |80-105| + |125 - 105| + |140-105| + |95-105| + |65-105| + |170-105|) / 8

(45 + 0 + 25 + 20 + 35 + 10 + 40 + 65) / 8

240 / 8

= 30

The variability of data about the central point or mean value is 30.

Answer:

3. 112.2 yd

4. 30m

Step-by-step explanation:

Number 3:

Number 4:

I hope this helps!

Answer:

3. The formula to find the area of a rectangle is l * w. 18.7 * 6 = 112.2 yards^2.

4. The formula to find the area of a parallelogram is base * height. 6*5 =       30 m^2.

(x-2)9

9x-18

good luck <33

Answer: 30.26%

Step-by-step explanation:

Answer:

In order to know if a triangle is a right triangle on a coordinate plane, you can find the lengths of all three sides of the triangle using the distance formula and apply the Pythagorean theorem.

Find the lengths of the three sides of the triangle using the distance formula.

Once you have the lengths of the sides, check if any of the three sides satisfy the Pythagorean theorem, which states that in a right triangle, the square of the length of the hypotenuse (the longest side) is equal to the sum of the squares of the other two sides. In other words, if a² + b² = c², where c is the longest side, then the triangle is a right triangle.

If one of the sides satisfies the Pythagorean theorem, then the triangle is a right triangle.

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If in triangles ABC and DEF, AB = DE, AC = DF, and angle A = angle D, then triangle ABC is congruent to triangle DEF. Using words: If 3 sides in one triangle are congruent to 3 sides of a second triangle, then the triangles are congruent.

All correct proportions include the following:

A. \(\frac{AC}{CE} =\frac{BD}{DF}\)

D. \(\frac{CE}{DF} =\frac{AE}{BF}\)

In Mathematics and Geometry, two geometric figures are said to be similar when the ratio of their corresponding side lengths are equal and their corresponding angles are congruent.

Hence, the lengths of the pairs of corresponding sides or corresponding side lengths are proportional to one another when two (2) geometric figures are similar.

Since line segment AB is parallel to line segment CD and parallel to line segment EF, we can logically deduce that they are congruent because they can undergo rigid motions. Therefore, we have the following proportional side lengths;

\(\frac{AC}{CE} =\frac{BD}{DF}\)

\(\frac{CE}{DF} =\frac{AE}{BF}\)

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Answer:

Step-by-step explanation:

go up by 3 so its

-1, 2, 5, 8, 11

the given expression is,

4x - 20 = 0

here 4 is the coefficient of variable x

4x = 20

x = 20/4

x = 5

thus, the value of x is 5

Answer:

(x - 7)^2 + (y - 2)^2 = 5^2

Step-by-step explanation:

Center at (7, 2); radius 5

Adapt (x - h)^2 + (y - k)^2 = r^2 to this situation.  Replace h by 7, k by 2 and r by 5:

(x - 7)^2 + (y - 2)^2 = 5^2

The area of a circle is given by:

And the area of the triangle is:

Therefore, the total area is:

The value of the expression , where , , and are real numbers with and , we can rationalize the denominator and simplify the expression. The value of is .

Given the expression , we need to simplify it by rationalizing the denominator. We start by multiplying the numerator and denominator by the conjugate of the denominator, which is . This results in the expression . By using the difference of squares identity, we simplify the denominator to . Next, we can cancel out the common factors of 2 in both the numerator and denominator, which gives us . Simplifying further, we have . To find the value of , we need to determine the values of , , and . Since and , we substitute these values into the expression, which yields . Therefore, the value of is .

In summary, by rationalizing the denominator and simplifying the expression , we find that the value of is .

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Given

Large necklace sells for a $4.30

Small necklace sells for $4.10

4 large

1 small

Procedure

Total

The answer would be $21.30

Answer:

x = 3

General Formulas and Concepts:

Pre-Algebra

Order of Operations: BPEMDAS

Equality Properties

Step-by-step explanation:

Step 1: Define

6x + 5 = 23

Step 2: Solve for x

Answer:

The probability that the taxi at fault was blue 0.328125 or 32.8125%.

Probability of blue cab is

P(B) = 0.14;

Probability of green  cab is

P(G) = 0.86;

Probability of correctly distinguish is

P(C)=0.75

The probability that the witness identified a blue car is determined by the probability of the cab being blue and being correctly distinguished by the witness, added to the probability of the cab being green and being incorrectly distinguished by the witness.

P(W b) = P(B)*P(C)+P(G)*(1-P(C))

= 0.14*0.75 +0.86*0.25

=.32

The probability that a blue car is at fault is given by the probability of a blue car being correctly identified divided by the probability of a blue car being identified by the witness:

P = P(B)*P(C)/P(W b)

P = 0.14*0.75/0.32

P = 0.328125

The probability is 0.328125 or 32.8125%.

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RATIONAL OR NOT?

=================================================================

Rational = can be written in fraction form

Irrational = can't be written in fraction form

Since 1027 can be written in fraction form, it's rational

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===============================================================

Answer:270,000

Step-by-step explanation:

Answer:

$54

Step-by-step explanation:

Since its $0.24 per 1 square inch, you would multiply 0.24 by the total amount of square inches. When we do this, we get 54 as our answer.\

 Hope this helps!

Answer:

Dude dont spend 100 points! This place is scamming people

Step-by-step explanation:

The pH of the cleaning compound is 2.51.

pH, quantitative measure of the acidity or basicity of aqueous or other liquid solutions.

Given that, The hydrogen ion​ concentration, ​[H​+], in a certain cleaning compound is [H+]=3.3x10^-12.

[OH-] = 1.0*10^-14/3.3*10^-12 = 0.303*10^-12

pH = -log0.303*10^-12 = 2.51

Hence, The pH of the cleaning compound is 2.51.

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Answer:

0

Step-by-step explanation:

The slope is always 0 on a horizontal line.

A. The given differential equation is an ODE (ordinary differential equation), as it contains only one independent variable, x.

C. The given differential equation is a first-order differential equation because it involves only the first derivative of the function y.

F. The given differential equation is a linear differential equation because the dependent variable y and its derivative appear only in the first degree, and no products or powers of y and its derivative appear.

G. The given differential equation is a candidate for integrating factors because it is a linear differential equation of first order.

H. The given differential equation is not separable, since it cannot be written in the form f(y)dy = g(x)dx.

I. The given differential equation is not homogeneous because it does not satisfy the condition of homogeneity, which requires that all terms of the equation have the same degree in y and its derivatives.

J. The given differential equation is not autonomous, as it explicitly depends on the independent variable x.

In summary, the given differential equation is a first-order linear ODE that is a candidate for integrating factors. It is not separable, not homogeneous, and not autonomous.

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Answer:

Marcus will pay $44 for that game

Explanation:

The coupon will allow him a wavier of 20% on the price of the game. Thus, the money Marcus needs to pay is: $(55-0.20*55) = $(55-11) = $44

We have shown that if IJ ⊆ P, then either I ⊆ P or J ⊆ P. Hence, the statement is proven, for I and J be ideals and P a prime ideal of R. Since P is prime, so we have the following inequality:(I intersection P) (J intersection P) ⊆ P²

Now, since P is prime so P² is a prime ideal too, thus one of the ideals I intersection P and J intersection P must be contained in P.

If I intersection P ⊆ P, then I ⊆ P. If J intersection P ⊆ P, then J ⊆ P. Therefore, I ⊆ P or J ⊆ P.

To prove the statement, let's assume that I and J are ideals of a ring R, and P is a prime ideal of R. We want to show that if IJ ⊆ P, then either I ⊆ P or J ⊆ P.

Suppose that IJ ⊆ P, We will proceed by contradiction.

Assume that I is not contained in P, which means there exists an element a ∈ I such that a ∉ P.

Since P is a prime ideal, it is closed under multiplication, so aJ ⊆ PJ ⊆ P.

Now consider the product (aJ)(a⁻¹). Since a ∉ P, a⁻¹ ∈ R\P (the complement of P in R).

Therefore, (aJ)(a⁻¹) ⊆ P(a⁻¹), and we have:

aJ ⊆ P(a⁻¹)

Multiplying both sides by a, we get:

a(aJ) ⊆ a(P(a⁻¹))

a²J ⊆ Pa⁻¹

Since J is an ideal, a²J ⊆ aJ ⊆ P(a⁻¹), and by induction,

we have aⁿJ ⊆ Pa⁻ⁿ for any positive integer n.

Consider the element aⁿ ∈ aⁿJ.

Since aⁿJ ⊆ Pa⁻ⁿ, aⁿ ∈ Pa⁻ⁿ.

This implies that aⁿ is an element of the prime ideal P for any positive integer n.

Since R is a ring, there exists a positive integer m such that aᵐ = aᵐ⁺¹ for some m⁺¹ > m.

This means that aᵐ (a - 1) = 0.

Since aᵐ ∈ P and P is a prime ideal, either a or (a - 1) must be in P.

If a is in P, then I ⊆ P, which is one of the conditions we want to prove.

If (a - 1) is in P, then consider the element 1 ∈ R. Since (a - 1) is in P, we have 1 - (a - 1) = a ∈ P.

This implies J ⊆ P, which is the other condition we want to prove.

In either case, we have shown that if IJ ⊆ P, then either I ⊆ P or J ⊆ P. Hence, the statement is proven.

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Answer: \((w^{\frac{1}{5} } )^{3}\)

Step-by-step explanation:

The root of a number, say \(\sqrt[n]{x}\) is equal to \(x^{\frac{1}{n} }\). So, \(\sqrt[5]{w^{3} } = (w^{3} )^{\frac{1}{5} }\). Since when dealing with an exponent of a number raised to an exponent you multiply the exponents, due to the associative property it does not matter which order you do the exponents in. So, \((w^{3} )^{\frac{1}{5} }= (w^{\frac{1}{5} } )^{3}\), which is answer D.

Answer: D, x < 8

Step-by-step explanation: Subtract 18 from both sides.

Simplify the expression

Subtract the numbers

Subtract the numbers

Divide both sides by the same factor, and flip the relation because the factor is negative

Cancel terms that are in both the numerator and denominator

Divide the numbers

−6x+18−18>−30−18=

=x<8

Answer: a

Step-by-step explanation:

The value of n from the given parallel lines is 6. Therefore, the option A is the correct answer.

Angles in parallel lines are angles that are created when two parallel lines are intersected by another line called a transversal.

Given that, the angles from the parallel lines are (3n+16)° and (5n+4)°.

Here, (3n+16)°=(5n+4)° (Interior alternate angles are equal)

5n-3n=16-4

2n=12

n=6

Therefore, the option A is the correct answer.

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Answer:

The answer is 5

shdhejrjejsn when heuejwkwudheje

Data:

Loan=$278 at 10%

A simple interest is calculated for payments on the initial capital.

If the total interest was $174.12.

If the interest is on a year. You calculated the interes of one year. The 10% of $278:

In a year the interest is $27.8.

Then, $174.12 divided into $27.8 is the number of years of the loan: