I NEED HELP ON THIS PLEASE

Answer:

A

Step-by-step explanation:

To find the volume we do 2 * 1.25 * 1.5 (i rewrote the fractions as decimals) which is 3.75 or 3 and 3/4 cubic inches.

Answer:

V = \(3 \frac{3}{4}\)

Step-by-step explanation:

Hey there!

Well the volume "v" of a rectangular prism is,

V = l•w•h

Fill in

\(V = 2* 1 \frac{1}{4} * 1 \frac{1}{2}\)

V = \(3 \frac{3}{4}\)

Hope this helps :)

Answer:

12

Step-by-step explanation:

Answer:

12/24

Step-by-step explanation:

The most negative number corresponds to the variable that has the largest impact on the Value of the objective function. So, maximizing it first is most efficient.

What is pivot column in simplex method?

The Simplex method's pivot column is selected by the fundamental variable's biggest reduced cost coefficient. 4. The highest ratio of right side parameters to positive coefficients in the pivot column determines the pivot row in the Simplex approach.

A location of a leading entry in the matrix's echelon structure. A pivot is a non-zero number that is either transformed into a leading 1 and then used to make 0s, or it is utilized in a pivot position to create 0s.

The element of a matrix or array chosen first by an algorithm (such as Gaussian elimination, simplex algorithm, etc.) to do particular computations is known as the pivot or pivot element.

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the probability of drawing a spade or a red card from a standard deck of cards is 3/4. The answer is option b.

To find the probability of drawing a spade or a red card from a standard deck of cards, we need to determine the number of favorable outcomes (spades and red cards) and the total number of possible outcomes (all cards in the deck).

In a standard deck of cards, there are 52 cards in total, with 13 cards in each of the four suits (spades, hearts, diamonds, and clubs). Among these, there are 26 red cards (hearts and diamonds) and 13 spades.

To find the probability, we add the number of favorable outcomes (spades and red cards) and divide it by the total number of possible outcomes (52):

P(spade or red card) = (13 + 26) / 52

                     = 39 / 52

                     = 3 / 4

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Answer:

115 lbs = 52.16 kilograms

Step-by-step explanation:

115 pounds is a little over 52kg

Answer:

8, 2, 4= 135

The rest measure 45

Step-by-step explanation:

Part A - Option C is the best scale for the line plot.

Part B - There will be more dots above the point 1 1/2 than above the point 1/2.

Part A:

Without additional information about the data being plotted, it is difficult to definitively choose the best scale for the line plot. However, in general, a scale that includes all the data points with evenly spaced intervals tends to be the most effective.

Option A includes all the data points but the intervals are not evenly spaced, which can make it difficult to compare the values of the data points. Option B has evenly spaced intervals but it excludes the value 1, which may be important information depending on the context. Option C has evenly spaced intervals and includes all the data points, making it a good option. Option D includes all the data points but has unevenly spaced intervals.

Part B:

Based on the scale chosen in Part A, there will be one dot above the point 1 and there will be two dots above the point 1 1/2. Additionally, there will be more dots above the point 1 1/2 than above the point 1/2.

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The presence of maximum and minimum on the quadratic functions in this problem are given as follows:

The standard definition of a quadratic function is given as follows:

y = ax² + bx + c.

The coefficient a determines if the quadratic function has a maximum or a minimum, as follows:

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Answer:

x=50

Step-by-step explanation:

That is becasue they are in the same spot on different parallel lines.

Answer:

Last option i.e M= Fr²/Gm

Answer:

We'll need 2 points so we'll choose (-6, 0) and (0, -3).  

Let's calculate the slope (or 'm') using

Slope or m = (Y2 -Y1) ÷ (X2 -X1)

Slope ('m') = (-3 -0) / (0, - -6) = -3 / 6 = -1/2

Then we calculate the equation using:

(y - y1) = m • (x -x1)

(y - 0) = -1/2 * (x - -6)

y = -1/2 x -3

Source: http://www.1728.org/distance.htm

Step-by-step explanation:

Answer:

Step-by-step explanation:

X-intercept:  (-6, 0)

Y-intercept:  (0, -3)    ⇒   b = -3

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

\(m=\dfrac{0+3}{-6+0}=-\dfrac12\)

Slope-intercept form  y = mx + b

\(y=-\frac12x-3\)        {multiply both sides by 2}

2y = - x - 6          {add x to both sides}

x + 2y = - 6

Option a. The car is 115.47 feet from the building is correct for the given right triangle.

A trigonometric formula known as the rule of sines connects any triangle's sides and angles. It claims that for all three sides of a triangle, the ratio of the length of one side to the sine of the angle opposite that side is the same. In other words, if a triangle has angles A, B, and C opposing its sides and sides a, b, and c, then:

If a/sin(A) = b/sin(B) = c/sin(C), then

If some of the other sides and angles of a triangle are known, this formula can be used to solve for those unknown sides or angles. However, it is restricted to triangles and calls for the measurement of at least one angle and one side's length.

The situation can be depicted as a right triangle, with building 200 feet, the angle of depression is 30 degrees.

Now,

tan(30) = opposite/adjacent = 200/distance

distance = 200/tan(30) ≈ 115.47 feet

Hence, option a. The car is 115.47 feet from the building is correct for the given right triangle.

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Answer:

x = 4√7

Step-by-step explanation:

You can use the pythagorean theorem which is a² + b² = c²

if you plug it in, it would be...

x² + 12² = 16²

x² + 144 = 256, subtract 144 to both sides

x² = 112, square root both sides to make x by itself.

x = 4√7  

a) To maximize its net savings, the company should use the new machine for 7 years.  b) The net savings during the first year of use of the machine are $405 (rounded off to the nearest dollar).  c) The net savings over the period determined in part a are $1,833.33 (rounded off to the nearest cent).

Step-by-step explanation: a) To determine for how many years should the company use the new machine to maximize its net savings, we need to find the value of x that maximizes the difference between the savings and the costs.To do this, we need to first calculate the net savings, N(x), which is given by:S'(x) - C'(x) = 175 - x² - (x² + 11x) = -2x² - 11x + 175To find the maximum value of N(x), we need to find the critical values, which are the values of x that make N'(x) = 0:N'(x) = -4x - 11 = 0 ⇒ x = -11/4The critical value x = -11/4 is not a valid solution because x represents the number of years of operation of the machine, which cannot be negative. (i.e., not use it at all).However, this answer does not make sense because the company would not introduce a new machine that it does not intend to use. Therefore, we need to examine the concavity of N(x) to see if there is a local maximum in the feasible interval.

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Answer:

\(f(g(-3))=-25\)

Step-by-step explanation:

\(g(-3)=2(-3)^2+7(-3)-3=2(9)-21-3=18-24=-6\\f(g(-3))=4(-6)-1=-24-1=-25\)

By solving the two equations, the values of x , y and x-y are found to be 1, 25/3 and -22/3 respectively.

Given two equations are;

5x+3y=30..........(1)

−5x−2y=−25.........(2)

Now , from (2)

−5x−2y=−25

⇒ 5x +2y = 25 (multiply both sides with '-' sign)

⇒ y = \(\frac{(25 -5x)}{2}\)

Solving the system;

substitute the above vale of y in eq (1)

5x + 3y = 30

⇒ 5x + 3 ( \(\frac{(25 -5x)}{2}\)) = 30

⇒  5x + (\(\frac{(75 - 15x)}{2}\)) = 30

⇒  \(\frac{10x+75-15x}{2}\) = 30

⇒ -5x + 75 = 60

⇒  -5x = -5

⇒ x = 1

∴ x = 1

Now substitute the value of x in (1)

5x + 3y = 30

⇒ 5 × 1 + 3y = 30

⇒ 3y = 25

⇒ y = 25/3

∴ y = 25/3

Now using the value of x and y , we can find the value of x - y

x - y = 1 -25/3 = (3 - 25)/ 3 = -22/3

∴ x - y = -22/3

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The probability that the two dice have the same number of spots is 1/9.

When two dice are rolled, the total number of outcomes is 36 (6 possible outcomes for the first die multiplied by 6 possible outcomes for the second die). To find the probability that the sum of the spots on the two dice is less than 6, we need to determine the favorable outcomes.

For the sum to be less than 6, we have the following possibilities: (1, 1), (1, 2), (1, 3), (2, 1), (2, 2), (3, 1). There are 6 favorable outcomes in total.

To find the probability of getting the same number of spots on both dice, we need to determine the favorable outcomes for this condition. From the favorable outcomes mentioned above, we can see that only (1, 1) and (2, 2) have the same number of spots on both dice. Thus, there are 2 favorable outcomes.

Therefore, the probability that the two dice have the same number of spots is 2/36, which simplifies to 1/18.

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Integral value is finite since the given integral converges when the function is \(\int\limits^\infty_\infty {3xe^{-x^{2} } } \, dx\).

Given that,

Analyze the integral to see if it is convergent or divergent. convergent integrals should be evaluated.

\(\int\limits^\infty_\infty {3xe^{-x^{2} } } \, dx\)

We have to simplify the equation.

Finding the area of the curve's undersurface is the process of integration. To do this, draw as many little rectangles as necessary, then add up their areas.

We know that,

I= \(\int\limits^\infty_\infty {3xe^{-x^{2} } } \, dx\)

Let p = x²then xdx= dp/2

Then

I= \(\int\limits^\infty_\infty {3/2e^{-p} } \, dp\)

I= 3/2(\(e^{-p}\))infinity to minus infinity

I= 3/2 (\(e^{-x^{2} }\))infinity to minus infinity

I=0

Therefore, integral value is finite since the given integral converges when the function is \(\int\limits^\infty_\infty {3xe^{-x^{2} } } \, dx\).

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The (x, y) coordinates of point P are approximately (31.19, 20.67).

It is stated that the point P lies at a distance of r = 37 units from the origin and forms an angle of θ = 35° with respect to the x-axis, we can use trigonometry to find the x and y coordinates.

Using the trigonometric definitions, we have,

x = r * cos(θ) = 37 * cos(35°) ≈ 31.19

y = r * sin(θ) = 37 * sin(35°) ≈ 20.67

Therefore, the approximate (x, y) coordinates of point P are (31.19, 20.67). The coordinates (31.19, 20.67) represent the position of point P in the Cartesian coordinate system based on the given distance and angle measurements.

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Complete question - A point P lies in a plane and is a distance of r = 37 units from the origin of a Cartesian coordinate system. If the line joining the point and the origin makes an angle of = 35° degrees with respect to the x-axis, what are the (x, y) coordinates of the point P?

Answer:

2nd answer choice

Step-by-step explanation:

point slope form: y-y1=m(x-x1)

y-(-5)=23(x-2)

y+5=23(x-2)

Answer:

  (b)  y+5=23(x−2)

Step-by-step explanation:

The point-slope form for the equation of a line is ...

  y -k = m(x -h) . . . . . . point (h, k), slope m

You have point (2, -5) and m=23, so the equation becomes ...

  y -(-5) = 23(x -2)

  y +5 = 23(x -2) . . . . . . simplify a bit

Answer: 6,8

Step-by-step explanation:

Answer:

d

Step-by-step explanation:

The strain, can analyze the shaft deforms under the given axial compression load.

A compound shaft consists of two segments: segment (1) with a diameter of 1.90 inches and segment (2) with a diameter of 1.00 inch. The shaft is subjected to an axial compression load of 150 units .

the compound shaft under the given load, we need to determine the stress and strain distribution along the shaft.

First, let's calculate the cross-sectional area of each segment using the formula for the area of a circle: A = πr², where A is the area and r is the radius.

For segment (1):
- Diameter = 1.90 inches
- Radius = 1.90 inches / 2 = 0.95 inches
- Area = π(0.95 inches)²

For segment (2):
- Diameter = 1.00 inch
- Radius = 1.00 inch / 2 = 0.50 inch
- Area = π(0.50 inch)²

Once we have the cross-sectional areas of each segment, we can calculate the stress using the formula: stress = load / area.

For segment (1):
- Stress = 150 units / Area(segment 1)

For segment (2):
- Stress = 150 units / Area(segment 2

The units of stress depend on the units of the load.

The strain distribution, we need to consider the material properties of the shaft segments, such as their elastic modulus (Young's modulus). The strain can be calculated using the formula: strain = stress / elastic modulus.

After calculating the strain, we can analyze how the shaft deforms under the given axial compression load.

Remember that this explanation assumes a simplified analysis and does not consider factors such as material behavior, boundary conditions, or other complexities that may exist in a real-world scenario.

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A compound shaft consists of two segments: segment (1) with a diameter of 1.90 in, and segment (2) with a diameter of 1.00 in. The shaft is subjected to an axial compression load.

To analyze the compound shaft, we need to consider the mechanical properties of each segment. The diameter of a shaft affects its strength and ability to resist deformation. Let's assume the material of the shaft is homogeneous throughout both segments. The strength and stiffness of the shaft are proportional to its cross-sectional area.

We can calculate the cross-sectional areas of each segment using the formula for the area of a circle, A = πr². Segment (1) has a diameter of 1.90 in, so the radius (r) is half of the diameter, which is 0.95 in. The cross-sectional area (A) of segment (1) is then π(0.95)².

Segment (2) has a diameter of 1.00 in, so the radius (r) is 0.50 in. The cross-sectional area (A) of segment (2) is π(0.50)².

Once we have the cross-sectional areas of each segment, we can analyze the axial compression load and determine the stress on the shaft. The stress is calculated by dividing the load by the cross-sectional area, σ = F/A, where σ is the stress, F is the axial load, and A is the cross-sectional area.

Keep in mind that the material properties, such as Young's modulus, also play a role in determining the behavior of the shaft under compression.

In conclusion, to analyze the compound shaft, we need to calculate the cross-sectional areas of each segment and consider the axial compression load. By applying the appropriate formulas and considering the material properties, we can determine the stress on the shaft.

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Answer:

x = 20

Step-by-step explanation:

The sum of the 3 angles in a triangle = 180°

Sum the 3 given angles and equate to 180

3x + 1 + x + 14 + 4x + 5 = 180, that is

8x + 20 = 180 ( subtract 20 from both sides )

8x = 160 ( divide both sides by 8 )

x = 20

Answer: B  is the answer

Step-by-step explanation:

The true statement is trapezoids are parallelograms. Option b is correct.

A trapezoid is a quadrilateral with at least one pair of parallel sides, but it does not necessarily have congruent sides or right angles. Therefore, the statement "A trapezoid must have one pair of congruent sides" is false.

On the other hand, a trapezoid can be classified as a special type of parallelogram because it has one pair of parallel sides. So, the statement "Trapezoids are parallelograms" is true.

As for the last statement, it is incorrect to say that all squares are parallelograms. A square is a special type of rectangle, but it is not a parallelogram because its opposite sides are not parallel.

Therefore, b is correct.

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Answer:

No Solution

Step-by-step explanation:

As the two lines have the identical slope (-1/2x), that means these two lines are parallel, and therefore they have no solution.

Answer:

Step-by-step explanation:

The ratio would be 36:4. The bigger number is on either side but when it concludes "for" means it's a ratio.

The terms that explains the value of Sin(pi/3) on the unit circle would be Sin(pi/3) = Opposite side of angle.

According to the statement

we have to give the terms which explain the sin (pi/3) perfectly.

And we have choose these terms from the these below written conditions like From Right Triangle, Hypotenuse, and unit circle.

And Now we explain all terms below

So,

"Right Triangle is a triangle whose one of the angle measures 90° "

And "The hypotenuse is a longest side of the right triangle.

And"Unit Circle is a circle with radius 1."

For given question,

We have been  given a unit circle.

So, We need to find the sin (pi/3)

We know, in a right triangle for any angle , θ

Sinθ = Opposite side of angle / Hypotenuse

So, for , Sin(pi/3) = Opposite side of angle / 1

Sin(pi/3) = Opposite side of angle

Therefore, The terms that explains the value of Sin(pi/3) on the unit circle would be Sin(pi/3) = Opposite side of angle.

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