how much mm is 32 degrees?​

Answer:

Step-by-step explanation:

To convert degrees to radians, we can use the following formula:

Then, for 35 degrees:

This set can be expressed using inequalities by identifying the minimum and maximum values of the set and using the appropriate inequality symbols to represent them.

For example, if the set is {2, 3, 4, 5}, the minimum value is 2 and the maximum value is 5. This can be expressed using inequalities as 2 ≤ x ≤ 5, where x represents the values in the set.

Similarly, if the set is {1, 2, 3, 4, 5, 6, 7, 8, 9}, the minimum value is 1 and the maximum value is 9. This can be expressed using inequalities as 1 ≤ x ≤ 9.

In general, a set can be expressed using inequalities by identifying the minimum and maximum values and using the appropriate inequality symbols to represent them.

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Answer:

Slope, \(m=\dfrac{-1}{2}\)

Step-by-step explanation:

We need to find the slope of the line passes through the points (-3, -3) and (-5, -2).

The formula for the slope of a line is given by :

\(m=\dfrac{y_2-y_1}{x_2-x_1}\)

Put x₁ = -3, y₁ = -3, x₂ =-5 and y₂ = -2

So,

\(m=\dfrac{-2-(-3)}{-5-(-3)}\\\\m=\dfrac{-1}{2}\)

So, the slope of the line is \(\dfrac{-1}{2}\).

Sylvia's holdings in Maxima Growth add to her taxable income for the year assuming she decides not to sell the fund this year is $50.

Dividend income is a sort of revenue received by shareholders of certain companies. Dividend income is generated by company's profits and distributed on a per-share basis.

Some key features regarding income dividend are-

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The complete question is-

Sylvia owns 100 shares of Maxima Growth mutual fund.

In December she received a check for $50, payment of ordinary income dividend distributions and capital gains distributions.

Sylvia also noticed in her daily newspaper listings that Maxima Growth is now worth $2 per share more than what she purchased it for at the beginning of the year.

How much will Sylvia's holdings in Maxima Growth add to her taxable income for the year assuming she decides not to sell the fund this year?

The function that is likely the best fit is given as follows:

Logarithmic regression.

The function of a best fit is a logarithmic regression, as the function starts with a fast increasing rate until it approaches the vertical asymptote.

As for the other options, we have that:

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Answer:

B) adjacent angles are supplementary, not complementary

Step-by-step explanation:

Adjacent angles in a parallelogram are not complementary.

No, the consecutive angles of a parallelogram exist not complementary angles. The consecutive angles of a parallelogram exist also directed to the adjacent angles that exist as supplementary, that is, they add up to 180°.

The adjacent angles of a parallelogram exist those angles that exist placed subsequent to each other in order. Observe the subsequent parallelogram to visit the 4 pairs of adjacent angles. These angles stand also comprehended as consecutive angles of a parallelogram. Each pair of adjacent angles here adds up to 180°. The 4 pairs of adjacent angles in the parallelogram exist, ∠P and ∠Q, ∠Q and ∠R, ∠R and ∠S, and ∠S and ∠P.

Therefore, the correct answer is option B. Adjacent angles in a parallelogram are complementary.

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Answer:

Perimeter= 221, Area=

Step-by-step explanation:

Perimeter is always addition of all sides.

73+56+92=221

Area=

S= (a+b+c)/2

= (73+92+56)/2

=221/2

ar(triangle)= \(\sqrt{221(221-92)+221(221-73)+221(221-56)}\)

You can solve it from here :))

The value of the total area of the shaded region are,

⇒ 42 units²

We have to given that;

Sides of rectangle are,

AB = 9

BC = 6

Hence, The area of rectangle is,

⇒ 9 x 6

⇒ 54 units²

And, Area of triangle is,

A = 1/2 × 4 × 6

A = 12 units²

Thus, The value of the total area of the shaded region are,

⇒ 54 - 12

⇒ 42 units²

So, The value of the total area of the shaded region are,

⇒ 42 units²

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If the null space of a 7 × 9 matrix is 3-dimensional, we can determine the rank of matrix A, the dimension of the row space of A, and the dimension of the column space of A.

The rank of a matrix is equal to the number of linearly independent columns or rows in the matrix. Since the null space is 3-dimensional, the rank of A would be 9 - 3 = 6.

The dimension of the row space, also known as the row rank, is equal to the dimension of the column space, or the column rank. Therefore, the dimension of the row space and the dimension of the column space of A would also be 6.

The rank of matrix A would be 6, and both the dimension of the row space and the dimension of the column space of A would also be 6.

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0.0000416 pipe is the number of pipe for 1 km lenght

Proportion is defined as the ratio os two quantity for instance numbers.

According to the given question, the length of one pipe is equivalent to 24000km. We are to determine the number of pipe that 1 km will be.

This is expressed as:

Number of pipe for 1 km = Number of pipe/Total km

Number of pipe for 1 km = 1/24000

Number of pipe for 1 km = 0.0000416 pipe

Hence the amount of pipe for 1 km is 0.0000416 pipe

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Answer:

i cant see it... its like all torn up

Step-by-step explanation:

you know like a tv with no channel thats what its like for me

Answer:

36 ft

Step-by-step explanation:

I hope this helps!

Therefore, the value of y at t = 0.4 is 5.To find the value of y at t = 0.4, we can use the Euler's method. Here are the steps to solve the given differential equation.

1. Given the differential equation y' + 0.2y = 0, we need to find the value of y at t = 0.4.

2. Start with the initial condition y(0) = 5. This gives us the starting point for our approximation.

3. Let's choose a step size h = 0.2. This means we will approximate the value of y at t = 0.4 using the values of y at t = 0, t = 0.2, and t = 0.4.

4. To approximate y at t = 0.2, we use the formula:
  y(0.2) = y(0) + h * (dy/dt)(0)
         = 5 + 0.2 * [y'(0) + 0.2 * y(0)]

5. Substitute the values into the formula:
  y(0.2) = 5 + 0.2 * [y'(0) + 0.2 * 5]

6. Now, let's find the value of y'(0):
  Given the differential equation, y' + 0.2y = 0, we can rearrange it to find y':
  y' = -0.2y

7. Substitute this value into the formula:
  y(0.2) = 5 + 0.2 * [-0.2 * 5 + 0.2 * 5]

8. Simplify the equation:
  y(0.2) = 5 + 0.2 * [0]
         = 5

9. Now, to find y at t = 0.4, we repeat the process using the values of y at t = 0.2 and t = 0.4:
  y(0.4) = y(0.2) + h * (dy/dt)(0.2)
         = 5 + 0.2 * [y'(0.2) + 0.2 * y(0.2)]

10. Substitute the values into the formula:
   y(0.4) = 5 + 0.2 * [(-0.2 * 5) + 0.2 * 5]

11. Simplify the equation:
   y(0.4) = 5 + 0.2 * [0]
          = 5.

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According to the information we can infer that the single transformation that maps triangle A onto triangle B is a reflection.

To determine the transformation that maps triangle A onto triangle B, we can observe the changes in the coordinates.

We can see that the x-coordinates remain the same for all three vertices, indicating that there is no horizontal shift or change in position along the x-axis.

However, there is a vertical shift or translation between the two triangles. The y-coordinates of triangle B are greater than the y-coordinates of triangle A.

By comparing the y-coordinates, we can determine that triangle B is obtained by moving triangle A 5 units in the positive y-direction.

So, the single transformation that maps triangle A onto triangle B is a translation of 5 units in the positive y-direction. Additionally, according to the image, we can infer that is reflection.

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Alejandro's current age is 17 years old.

Let's assume that Wilfredo's current age is 42 years. According to the given information, Wilfredo is 8 years older than twice Alejandro's age.

Let's represent Alejandro's age as 'x'. Therefore, twice Alejandro's age would be 2x. According to the information, Wilfredo is 8 years older than twice Alejandro's age, so we can form the equation:

42 = 2x + 8

To find the value of 'x', we can subtract 8 from both sides of the equation:

42 - 8 = 2x

34 = 2x

Next, we can divide both sides of the equation by 2 to solve for 'x':

34/2 = 2x/2

17 = x

Therefore, Alejandro's current age is 17 years old.

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Answer: See explanation

Step-by-step explanation:

From the question, we are informed that the average weight of an American Quarter Horse at birth is 85 pounds and that they grow to a maximum weight of 1300 pounds.

The inequality to calculate the amount of pounds that an American Quarter Horse may gain from birth to adulthood will be the difference between it's maximum weight and weight at birth. This will be:

= 1300 - 85.

= 1215 pounds

Answer: y = 2(x + 2)² - 5

Step-by-step explanation:

          We are going to use the completing the square method to transform this quadratic equation from standard form to vertex form.

Given:

     y = 2x² + 8x + 3

Factor the 2 out of the first two terms:

     y = 2(x² + 4x) + 3

Add and subtract \(\frac{b}{2} ^2\):

     y = 2(x² + 4x + 4 - 4) + 3

Distribute the 2 into -4 and combine with the 3:

     y = 2(x² + 4x + 4) - 5

Factor (x² + 4x + 4):

     y = 2(x + 2)² - 5

The maximum volume of the pool is l*w*h, where l stands for the length, w stands for the width and h  stands for the height.

Considering  l be the length,  b be the width and h be the depth of the pool, since a pool is a shape of cuboid and the surface area of  a 3-dimensional shape is  the sum of the areas of all  its faces or we can say surfaces, since here one of for a  pool the upper is hollowed, the combined surface area of the floor of the pool and the four sides is:

= 2lh+2hw+lw ,

and the volume is the amount of space occupied by the particular object. So the maximum volume of the swimming pool in cubic feet will be

= l *w*h

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Answer:

Yeah... I think u got it right... sorry if I’m wrong

Step-by-step explanation:

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

Explanation:

The length of segment MN is the same as the distance from M to N

Count out the spaces from M to N to see that there are 5 spaces, so that's why choice A is the answer.

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

Or you can break it down like this:

So we have 3+2 = 5 spaces total between M and N.

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

A more formal approach:

Let M = -3 and N = 2

Now subtract and apply absolute value.

|M - N| = |-3-2| = |-5| = 5

or

|N - M| = |2-(-3)| = |2+3| = |5| = 5

Either way, we get a distance of 5 units.

Absolute value is used to ensure that the result is never negative.

Answer: 93 3/5

Step-by-step explanation:

3/5 + 3/5 + 3/5 = 9/5

9/5 + 9/5 = 18/5 = 3 3/5

15 x 6 = 90

90 + 3 3/5 = 93 3/5

Let me know if this helped! :D

Answer:

It is A. Please mark Brainliest!

Step-by-step explanation:

Am Supreme Ruler.

Answer: A

Step-by-step explanation:

Answer:

4:7

Step-by-step explanation:

So to find the whole part of this ratio we need to add 3 and 4 which equals 7

Then the part of this ratio is the number of pencils- 4

So the part to whole ratio is 4:7

The sum of angle in a triangle is 180°

A triangle is a polygon with three edges and three vertices. It is one of the basic shapes in geometry. A triangle with vertices A, B, and C is denoted \triangle ABC.

The sum of angle A, B and C is 180 i.e A+B +C = 180°

Also a triangle is a 3 sided polygon. The sum of of angle in a polygon is( n-2)180

How do we prove that the sum of angle in a triangle is 180°?

Since triangle is 3 sided, n= 3, because n denote the number if sides

therefore the sum of angle = (n-2) 180 = (3-2)×180

= 180°

therefore the sum of angle In a triangle is 180°

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The value of  Q(x) =   x² - 1  

R(x) = 4

What is Long Division?

Long division is a common division procedure in mathematics that may be easily performed manually and is appropriate for dividing multi-digit Hindu-Arabic numbers. It simplifies a division problem into several shorter stages.

By long Division method:

                        x² - 1            

                     _______________________________

         (3x - 4) | 3x³ - 4x² - 3x

                       3x³ - 4x²

                       _________________

                            0 - 0   - 3x      

                                       - 3x + 4  

                                ___________________

                                          0  + 4

Q(x) =   x² - 1  

R(x) = 4

Hence, (3x³-4x²-3x) = (3x - 4)(x² - 1  ) + 4

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Using the master theorem, the Θ-class are: a) T(n) = Θ(n)b) T(n) = Θ(n) and c) T(n) = Θ(√n log n).

a) T(n)=2T(n/2)+n³

To find the Θ class of T(n), we need to apply the Master Theorem. In the Master Theorem, if T(n) = aT(n/b) + f(n) where a >= 1, b > 1, and f(n) is an asymptotically positive function, then:

T(n) = Θ(nᵈ)

where d = logₐ(b).

Here a = 2, b = 2 and f(n) = n³.

So, d = log₂(2)

= 1T(n)

= Θ(nᵈ)

= Θ(n¹)

= Θ(n)

Therefore, the Θ class of T(n) is Θ(n).

b) T(n)=2T(n/2)+3n−2

Similarly to part (a), we can find the Θ class of T(n) by using the Master Theorem.

In this case, a = 2, b = 2 and f(n) = 3n - 2.

Here, d = log₂(2)

= 1T(n)

= Θ(nᵈ)

= Θ(n¹)

= Θ(n)

Therefore, the Θ class of T(n) is Θ(n).

c) T(n)=4T(n/2)+nlogn

For this recurrence relation, a = 4, b = 2 and f(n) = nlogn.

In this case, d = log₄(2) = 0.5.

So,

T(n) is

= Θ(nᵈ)

= Θ(n⁰.⁵)

= Θ(√n log n)

Therefore, the Θ class of T(n) is Θ(√n log n).

Hence, the correct options are:a) T(n) = Θ(n)b) T(n) = Θ(n)c) T(n) = Θ(√n log n).

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