what does 2 - 2 equal

The width of the flower bed is approximately 1.4m.

To solve this problem, we need to use the formula for the area of a rectangle: A = L x W, where A is the area, L is the length, and W is the width.

Let's start by finding the area of the pond:
A pond = 10m x 7m = 70m^2

Next, we need to find the total area of the pond and the flower bed combined. We are given that this area is 180m^2:
A total = A pond + A flower bed
\(180m^2 = 70m^2 + A flower bed\)
\(110m^2 = A flower bed\)

Now we can use the formula for the area of a rectangle again to find the width of the flower bed:
A flower bed = L x W
\(110m^2 = (10m + 2x) (7m + 2x)\)
\(110m^2 = 70m^2 + 20xm + 14xm + 4x^2\)

Simplifying and rearranging, we get:
\(4x^2 + 34xm + 40m^2 - 110m^2 = 0\)
\(4x^2 + 34xm - 70m^2 = 0\)

Dividing both sides by 2, we get:
\(2x^2 + 17xm - 35m^2 = 0\)

Now we can use the quadratic formula to solve for x:
\(x= \frac{-b±\sqrt{(x^{2})-4ac } }{2a}\)
Where a = 2, b = 17m, and \(c = -35m^2\).

Plugging these values in, we get:
\(x =\frac{ (-17m ± \sqrt{17(m)^{2}+280(m)^{2}  } }{4}\)
\(x= \frac{(-17m ±\sqrt{697} )}{4}\)

Since the width of the flower bed can't be negative, we take only the positive root:
\(x= \frac{(-17m +\sqrt{697} )}{4}\)
x = 1.4m

Therefore, the width of the flower bed is approximately 1.4m.

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Answer:

35° and 55°

Step-by-step explanation:

Complementary angles sum to 90°

let one angle be x and the other x + 20 , then

x + x + 20 = 90

2x + 20 = 90 ( subtract 20 from both sides )

2x = 70 ( divide both sides by 2 )

x = 35°°

x + 20 = 35 + 20 = 55

The 2 angles are 35° and 55°

Answer:

triangle

Step-by-step explanation:

cause y=x and y=-x both are straight lines that go through the origin and y=3 is a straight line at y=3 forming a triangle

Answer:

  P(A or B) = 0.64

Step-by-step explanation:

You want the probability that A or B will occur, given the occurrence counts shown in the Venn diagram.

The formula shown in the diagram shows you how to compute the probability. It can be simpler than that.

The number of counts in the circles A or B is ...

  8 + 3 + 10 = 21.

The total number of counts in the diagram is ...

  21 +12 = 33

Then ...

  P(A or B) = (counts of A or B)/(total counts) = 21/33 = 7/11 = 0.6363...

Rounded to hundredths, the probability is ...

  P(A or B) = 0.64

__

Additional comment

If you use the formula, it tells you ...

  P(A or B) = 11/33 +13/33 -3/33 = 21/33 ≈ 0.64

Note that we have added 3/33 to the sum twice and subtracted it once. The computation shown above eliminates the extra addition and subtraction.

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Answer:

I mean c and d but you wrote this weirdly

The table provided requires the completion of statistics related to density and volume calculations for five objects.

Density Calculation:

To calculate density, we need to divide the mass of an object by its volume. The formula for density is:

\(\[ \text{Density} = \frac{\text{Mass}}{\text{Volume}} \]\)

In this case, the table requires the density statistics for five objects. To obtain these statistics, you need to determine the density of each object using the given data and formulas.

The density values for the objects will then be used to calculate statistics such as average density, standard deviation, and coefficient of variation.

Volume Calculation:

To calculate the volume of an object, we typically use the formula that corresponds to the shape of the object. Different objects may require different formulas for volume calculation. In the given table, you are required to calculate the volume delivered in each trial.

To obtain the volume statistics for the five objects, you need to calculate the volume of each object using the given data and appropriate volume formulas. The volume values for the objects will then be used to calculate statistics such as average volume, standard deviation, and coefficient of variation.

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To find the value of x, we need to use division method.

Divide 8 from 4, we get:

8 ÷ 4 = 2

This means that we get:

Finally, recheck the answer by:

4(2) = 8

Hope this helps :)

4x = 8

First, you want to divide both sides by 4. So:

4x/4 = 8/4

If you don't get why, it's kind of like 1 = 1. You divide both sides so that the equation is still equal. 1 divided by 1 is equal to 1 divided by 1.

So, 4x/4 is x, and 8/4 is 2. So, x = 2.

Answer:

480 in^3

Step-by-step explanation:

If I'm wrong please correct me. I used the formula-lwh for each of the figures and then added them to find the sum.

Larger figure: 8 times 10 times 5

80 times 5=400

Smaller figure: 5 times 4 times 4

20 times 4=80

400 plus 80 equals 480 in^3

Hope I helped :)

Answer:

An apple costs $2? lol thats crazy

The answer u should date me <3

I love you I’m ur biggest fan ;)

Answer:

150 inches

Step-by-step explanation:

Using 3 for pie, PIE x D= C

3 x 25= 75

for two roatations you multiply 75 times 2 and you get...

150

Okay, according with the identities of parallelograms we have: AE=CE and BE=DE.

Replacing we obtain:

AE=CE

2x=x+2

2x-x=2

x=2

BE=DE

y+10=4y−8

10+8=4y-y

18=3y

y=18/3

y=6

And considering that BD=BE+DE, we got:

BD=(y+10)+(4y-8)=(6+10)+(4*6-8)=(16)+(24-8)=16+16=32

So, finally we obtain that the length of BD is 32 units.

The simplified monomials are:

Let's simplify each monomials we have.

3a³b² - 5a³b² = -2a³b² --> both exponents are already equal

5xy - 2x²y + 2xy = 7xy - 2x²y

                           = xy (7 - 2x)

-6w : -2w = 3

a⁴ . a³ = a⁽⁴⁺³⁾

          = a⁷

(-x⁵)² = - x ⁽⁵ˣ²⁾

        = - x¹⁰

k⁹ / k⁵ = k⁽⁹⁻⁵⁾

          = k⁴

-5x³ . (-3x⁴) = 15x⁷

(-2x²y)² . (-3xy³) = (4x⁴y²) . (-3xy³)

                          = -12x⁵y⁵

2a⁻⁵b⁶ . 5a²b² = 10 a⁻³b⁸

                       = 10b⁸ / a³

(-4y⁴)² = 16y⁸

(a²bc³)⁴ . (b²c)³ = (a⁸b⁴c¹²) . (b⁶c³)

                        = a⁸b¹⁰c¹⁵

(6cd⁻¹)⁻³ = 1 / (6cd⁻¹)³

              = (d/6c)³

              = d³ / 216c³

(4a)⁻³ . a⁻⁴ = 1/(4a)³ . (1/a⁴)

                 = 1/64a³ . 1/a⁴

                 = 1/64a⁷

(3xy)² . (-4x³y²)³ = (9x²y²) . (-64x⁹y⁶)

                          = -576x¹¹y⁸

(4a⁻¹b⁵c⁻³)³ = (4b⁵ / ac³)³

                  = 64b¹⁵ / a³c⁹

9d⁸/3d¹⁰ = 3/d²

6a⁵b² / 4ab³ = 3a⁴/ 2b

32x³y²z⁵ / -8xyz² = -4x²yz³

(2y⁵)⁴ / 10y¹⁵ = 16y²⁰ / 10y¹⁵

                    = 8y⁵ / 5

(3x⁵y³ / x³y⁶)⁴ = (3x²/y³)⁴

                      = 81x⁸ / y¹²

(-6a⁵b)² - 8a³b = 36a¹⁰b² - 8a³b

12a⁷b                     12a⁷b

                        = 3a⁵b - 8a⁵b

                       = -5a⁵b

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Here is a Venn diagram illustrating the relationship between the sets a, b, and c, where a is a subset of b and b is a subset of c:

     _______________

    |       c       |

    |               |

    |      _________

    |     |         |

    |     |    b    |

    |     |         |

    |     |______   |

    |            |  |

    |       a    |__|

    |_______________|

In this diagram, the set c is represented by the outer rectangle, the set b is the area inside the rectangle but outside the inner circle, and the set a is the area inside both the rectangle and the inner circle.

Since a is a subset of b, every element in a is also in b, and therefore the inner circle is entirely contained within the area representing b.

Similarly, since b is a subset of c, every element in b is also in c, and therefore the area representing b is entirely contained within the outer rectangle representing c.

This diagram shows that if a is a subset of b and b is a subset of c, then a is also a subset of c.

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The value of f(-3) + g(-3) Or (f + g)(-3) is 11.

When the output of one function is given to the input of another function they are called composite functions. In (fog)x which is [f{g(x)}] here the out of the function g(x) is the input of the function f(x).

Given, f(-3) is 9 and g(-3) is 2.

We know f(x) + g(x) = (f + g)(x).

∴ (f + g)(-3) = 9 + 2.

(f + g)(-3) = 11.

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Answer:

C: -7

Step-by-step explanation:

In 3x^2-7, 3 is the coefficient, x is the variable, and -7 is the constant.

Population standard deviation, level of significance are same.

Margin of error increased.

With increase in margin of error sample size decreases.

By dividing the population's standard deviation by the sample size and then multiplying the resulting number by the crucial factor, the margin of error—a statistical expression used to estimate how much a result will deviate from the value of the full population—can be determined.

The standard deviation of the sample statistics, if we could take several samples of the same size, is the standard error.

Population standard deviation, level of significance are same.

Margin of error increased.

Margin of error increases leads to decrease in the sample size

as the margin of error is in denominator position in sample size formula. Hence with increase in margin of error sample size decreases.

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The distance from the center of dilation, P, to.the image vertice S' is; 6 units.

It follows from the task content that the center of dilation of the triangle QRS is point P and the length of segment PS in the pre-image is; 8 units.

Hence, since the dilation factor as given in the task content is; three-fourths, it therefore follows that the distance of point P to S' in the image is; (3/4) × 8 = 6units.

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Answer: 1

Step-by-step explanation:

Answer:

The same length as XY

Step-by-step explanation:

If they are similar, they are basically the same ;)!

Hope this helped!

Have a nice day!

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Answer:

Step-by-step explanation:

Solution

Now

Add and subtract

The solution is, The value of x is 21.4.

A right triangle, also known as a right-angled triangle, right-perpendicular triangle, orthogonal triangle, or formerly rectangle triangle, is a triangle with one right angle, or two perpendicular sides. The foundation of trigonometry is the relationship between the sides and other angles of the right triangle.

here, we have,

The height of the right-angle triangle is 11. The hypotenuse of the right-angle triangle is x.

The measure of the angle opposite to height is 31°.

The sine of an angle is the ratio of height to the hypotenuse.

Therefore,

sin 31° = height/hypotenuse

sin 31° = 11/x

Multiply x with both sides:

x sin 31° = 11

Divide sin 31° with both sides:

x = 11/ sin 31°

x = 21.35

x ≈ 21.4 units

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Answer:

C=(x,y)

D=(1,12)

P=(4,0)

4=(x+1)/(2)

8=x+1

x=7

0=(y+12)/(2)

y=-12

C=(7,-12)

Step-by-step explanation:

dame 5 estrellas y corazon los necesito

Answer:

y=1/5x+7/5

Step-by-step explanation:

Answer:

8.94427191...

Step-by-step explanation:

21*21 - 19*19 = \(x^{2} \\\\\)

441 - 361 = \(x^{2}\)

\(x^{2}\) = 80

x = 8.94427191...

Part a: Future amount due on a compound interest loan is $12271.78.

Part b: The amount due on the loan would be $12033.64, if the compounding period is increased to monthly.

The formula for compounding is:

A = P(1 + r/100n)∧nt

P = $12,000

r = 0.07

Part a: compounded semiannually.

t = 4 years.

n = 2

A = 12000(1 + 0.07/100*2)∧2*4

A = 12000*1.00280

A = 12271.78

Thus, future amount due on a compound interest loan is $12271.78.

Part  b:

t = 4 years.

n = 12

A = 12000(1 + 0.07/100*12)∧12*4

A = 12000*1.0028038

A = 12033.64

Thus, if the compounding period is increased to monthly, the amount due on the loan would be $12033.64.

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Answer: $15,802

$15,865

Step-by-step explanation: