Hope one of y’all help me with this question.. because i was struggling!!
Please and thank you.

Answer:

[tex]-1 < x < 0\\0 < x < 1[/tex]

Step-by-step explanation:

At those range, the slope is negative. As the line is going right, it is going down.

the vector function represents the curve of the intersection between a cylinder and a plane in 3-dimensional space.r(t) = (cos(t), sin(t), 2t)

The vector function represents the curve of the intersection between a cylinder and a plane. The function is given by r(t) = (cos(t), sin(t), 2t). This means that the x-coordinate of the point on the curve is given by cos(t), the y-coordinate of the point on the curve is given by sin(t), and the z-coordinate of the point on the curve is given by 2t.

The parameter t is defined as t [tex]$\in$[/tex] [tex][0, $\pi$/2],[/tex] which means that the domain of t is from 0 to [tex]$\pi$[/tex]/2. Therefore, the vector function represents the curve of the intersection between a cylinder and a plane in 3-dimensional space.

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The parallelogram with the parametric equations 1 + 2u + v is the surface integral.

The surface element is

dS is equal to || r/u x r/dv || du dv.

where

r (u, v) is equal to x (u, v) I plus y (u, v) j plus z (u, v) k

r (u, v) = (u + v) I plus (u -v) j plus (1 + 2u + v) k

is the surface S's vector parameterization.

The surface's normal vector is

R / u x R / d

= I + j + k + 2) x I - j + k)

= 3 I + j - 2 k

as well as norm

|| r/dv x u r/u || = √(3² + 1² + (-2)²) = √(14) (14)

Calculate the integral now:

∫∫ (x + y + z) dS = √(14) ∫₀¹ ∫₀² (1 + 2u + v) = ((u + v) + (u - v)) du dv

= (14)... 01... 02 (3u + v + 1) du dv

= (14), 01 (3/2 u2, uv, and u), |02 dv

= √(14) ∫₀¹ (8 + 2v) dv

= √(14) (8v + 2v²) |₀¹

= 10 √(14) (14).

The parallelogram with the parametric equations x = u + v, y = u â' v, and z = 1 + 2u + v is the surface integral.

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Answer:

Step-by-step explanation:

you times 13 times 45 degrees and that equals to 585

Answer:

Answer:

its the

Step-by-step explanation:

The value of x in the fraction 4/5x+9/10=5 1/5 is 5 3/8.

A fraction is simply a piece of a whole. The number is represented mathematically as a quotient where the numerator and denominator are split. In a simple fraction, the numerator as well as the denominator are both integers.

In this case, the fraction is given as:

4/5x + 9/10 = 5 1/5

0.8x + 0.9 = 5.2

Collect like terms

0.8x = 5.2 - 0.9

0.8x = 4.3

Divide

x = 4.3 / 0.8

x = 5.375

x = 5 3/8

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False.It represents that a is parallel to b.

The total cost of chocolate sprinkles is $800

Place value charts

This is an implementation of the numeral system that shows the value of each digit in a number using their positions

WHAT IS IMPLENTATION?

What do you mean implementation?

Implementation is the execution or practice of a plan, a method or any design, idea, model, specification, standard or policy for doing something. As such, implementation is the action that must follow any preliminary thinking for something to actually happen.

From the complete question, we have the following parameters:

Unit rate = $8.00

Total pounds = 100

Total cost of chocolate sprinkles

So, the total cost of chocolate sprinkles is calculated using the following formula

Multiply both sides of the equations by 100

Hence, the total cost of chocolate sprinkles is $800

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Answer:

y + x = 87

y = x + 35

x = 26

y = 61

Step-by-step explanation:

y + x = 87

y = x + 35

substitute y with x + 35 in the first equation:

(x + 35) + x = 87

2x + 35 = 87

2x = 87 - 35

2x = 52

x = 52/2

x = 26

Find y by substituting x with 26:

y = (26) + 35

y = 61

standard form: 6x+y=-40

Answer:

y= -6x-40

Step-by-step explanation:

standard form is y=mx+b

y+4= -6(x+6)

y+4= -6(x) -6(6)

y+4= -6x-36

-4.        -4

y= -6x-40

hopes this helps have a great day

This triple integral gives the volume of the right circular cylinder which is enclosed by the given surfaces and extends from z = 0 to z = -10.

What in mathematics is an integral?

Mathematicians define an integral as either a number equal to the area under the graph of a function for a certain interval or as a new function whose derivative is the original function (indefinite integral).

                       In general, the word "integral value" refers to the result of integrating or summing the terms of a function that has an infinite number of terms.

The triple integral that gives the volume of the right circular cylinder enclosed by the surfaces x^2 + y^2 = 4 , z=-10 and z=0 is:

∫∫∫dV = ∫∫∫dx dy dz

where the limits of the integration are:

0 ≤ x ≤ 2*sqrt(2), -2*sqrt(2) ≤ y ≤ 2*sqrt(2), 0 ≤ z ≤ -10.

This triple integral gives the volume of the right circular cylinder which is enclosed by the given surfaces and extends from z = 0 to z = -10.

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TRUE - Procedure 2 has a larger test statistic and therefore will result in stronger evidence in favor of the alternative hypothesis.

Degrees of freedom are the maximum number of logically independent, or potentially different, values in the sample of data. One is subtracted from the number of elements in the data sample to determine the degree of freedom.

There are degrees of flexibility in the third column. Degrees of freedom (df1) between treatments equals k-1. df2 = N - k is the degree of freedom for the error. The total degree of freedom is N-1; additionally, (k-1) plus (N-k) equals N-1.

Fisher's Least Significant Difference (LSD) and the Bonferroni Method stand out among the techniques. These two use the t-test as their foundation. According to Fisher's LSD, run an F-test first, then if you find evidence to reject the null hypothesis, run regular t tests on all possible pairs of means. Similar but only requiring that you choose beforehand is the Bonferroni technique.

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The true statement regarding the equation x² + y² - 3x + 6y = 7x + 2 is that it has a area of 36π sq. unit ,  correct option is (b) .

In the question ,

it is given that ,

the equation is x² + y² - 3x + 6y = 7x + 2 ,

On simplifying and rewriting the equation ,

we get ,

x² - 10x + 25 + y² + 6y + 9 = 36

further it can be written as ;

(x - 5)² [tex]+[/tex] (y [tex]+[/tex] 3)² [tex]=[/tex] 36

(x - 5)² + (y + 3)² = 6²

the equation represents a circle .

So , the from the above equation we can conclude that :

the center of the circle will be  = (5,-3) .

the radius is = 6 units .

the diameter will be = 12 units , and

the area of the circle will be = πr² = 36π square units .

So , the statement that matches with the information is that the area is 36π square units .  

Therefore , the True statement is (b) it has a area of 36π sq. units  .

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D flip flop stands for a delay flip flop that produces output that is identical to input after a brief delay. The flip flop's input and next state are equal.

Z is an output, and x and x inputs.

x'y + xA = DA= A*

B* = x'B + xA

z=A (output is independent of input) (output is independent of input)

The next states are A(t+1) and B(t+1). We must provide the next state value to D of the D flip flop in order to obtain the next states A(t+1), and B(t+1) for A, B(present state). So the sequential circuit will be:

To get the next state as A(t+1)= x’A + xA, B(t+1)= x’B + xA, we have to give them to DA, DB of D flip flop because for D flip flop whatever is given to DA, DB will appear at output A, B.

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The derivative of the function [tex]y = 5^x + e^7[/tex] with respect to 'x'

is  [tex]\frac{dy}{dx} = 5^xln5 + 0[/tex].

Differentiation, in mathematics, process of finding the derivative, or rate of change, of a function also known as the slope.

We know, [tex]\frac{dy}{dx} a^x = a^xlna[/tex], where 'a' is a constant.

Given, [tex]y = 5^x + e^7[/tex].

Now, The derivative of the function with respect to 'x' is,

[tex]\frac{dy}{dx} = 5^xln5 + 0[/tex], As [tex]e^7[/tex] is a constant, and the derivative of any constant term is zero because the slope of a constant term is zero.

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Answer:

No, the zeros of the function are at x = 3/4 and x = –2

Step-by-step explanation:

the equation

4x² + 5x – 6 = 0

(note: since there is a coefficient of x² we need to multiply it to the last term(6))

4x² + 5x – 24 = 0

the factors are :- 8x and – 3x

4x² + 8x – 3x – 6 = 0

4x( x + 2) –3( x + 2) = 0

( 4x – 3)( x + 2) = 0

the zeros will be

4x – 3 = 0

4x = 3

[tex]x = \frac{3}{4} [/tex]

x + 2 = 0

x = – 2

the zeros are x= 3/4 or –2

i hope this helps

According to Riemann sum and expressing the work as an integral,400 ft/lb work is done in pulling the rope to the top of the building.

Given,

heavy rope length = 40ft

weighs = 0.5 lb/ft

building height = 90 ft

If we divide rope into small parts with length Δx, rope weighs 0.5 lb/ft force work on each section is x*i is a point in i the such intervals.

The work done on ith part is

                                          x*i0.5Δx

So the total done is

[tex]\lim_{n \to \infty}[/tex]= ∑0.5x*iΔx expressing work as an integral

         [tex]\int\limits^40_0 {(0.5x)} \, dx[/tex] = [0.5 × x²/2]

                             = [0.5 × 40²/2 - 0.5 × 0²/2]

                             = [0.5 × 1600/2 - 0]

                             =  0.5 × 800 - 0

                             = 400 - 0

                             = 400 ft/lb

The work done in lifting the pieces in upper half of rope is

  x*i0.5Δx

The work done in lifting lower half of the rope is

0.5Δx × 20

10Δx

Total workdone,

                 [tex]\lim_{n \to \infty}[/tex]∑0.5x*iΔx + [tex]\lim_{n \to \infty}[/tex]∑10Δx

                = [tex]\lim_{n \to \infty}[/tex]∑(0.5x*i + 10)Δx work as an integral

[tex]\int\limits^25_0 {0.5} \, dx[/tex] + [tex]\int\limits^50_25 {10} \, dx[/tex]

= [ 0.5 * x²/2] + [10x]

= [0.5 * 20²/2] +[10(40-20)]

= [0.5 * 400/2] + [10*20]

= 100 + 200

= 300 ft/lb

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The statement that corresponds to P(X = 48), using continuity correction, is given as follows:

c. P(47.5 < x < 48.5).

Continuity correction is used as a "correction" when a continuous distribution is used to approximate a discrete distribution. One example of this is the approximation of the binomial distribution to the normal distribution.

Hence, using continuity correction, the range of values that corresponds to a number of exactly x is given as follows:

x - 0.5 < x < x + 0.5.

Thus the range for exactly 48 successes is of:

47.5 < x < 48.5.

Meaning that option c is correct.

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The required integers from the solution set are 2, 54 and 86.

A linear equation can be solved by equating the LHS and RHS of the equation following some basic rules such as by adding or subtracting the same numbers on both sides and similarly, doing division and multiplication with the same numbers.

The given equation is 7m − 11 = 5m + 43.

It can be solved as follows,

7m − 11 = 5m + 43

⇒ 7m - 5m = 43 + 11

⇒ 2m = 54

⇒ m = 27

Now, in the given solution set  {2, 27, 54, 86}, only one integer 27 satisfies the given equation.

Hence, the integers in the solution set that make the equation false are 2, 54 and 86.

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Hence, the proof is completed by choosing the identities of the rules.

Trigonometry identities

Given that :

Complete the proof of the identity by choosing the Rule that justifies each step.

         Sin^2x + 4cos^2x = 4 -3sin^2x

        Statement                                    Rule

  [tex]sin^{2} x + 4 cos^{2}x[/tex]

= [tex]sin^{2}x + 4 (1 - sin^{2} x )[/tex]                          [tex]sin^{2}u + cos^{2}u = 1[/tex]

                                                      [by using Pythagorean identities]                        

= [tex]sin^{2}x + 4 - 4 sin^{2}x[/tex]                               [tex](1 - sin^{2}x )[/tex]

                                                          [ multiplied by 4 ]

= [tex]4 - 3 sin^{2}x[/tex]

Sin^2x + 4cos^2x = 4 -3sin^2x

Hence proved.

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The value of x will be;

⇒ x = 6

A linear expression is an algebraic statement where each term is either a constant or a variable raised to the first power.

Given that;

The expression is,

⇒ 5 1/2x + 2/3x = 37

Now,

Since, The expression is,

⇒ 5 1/2x + 2/3x = 37

Solve for x as;

⇒ 11/2x + 2/3x = 37

⇒ (33 + 4)x/6 = 37

⇒ 37x = 37 × 6

⇒ x = 6

Thus, The value of x = 6

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Based on the given information , the proof of triangle PQR ≅ triangle PSR is shown below .

In the question ,

two triangles PQR and PSR are given where ;

it is given that side  QR ≅ SR

and  PQ ≅ PS .

we have to prove that ΔPQR congruent to ΔPSR .

In triangle PQR and triangle PSR .

side QR = side SR              .....given that QR ≅ SR ;

side PQ = side PS              .....given that PQ ≅ PS ;

side PR = side PR              .....because PR is the common side ;

Hence by SSS congruence , triangle PQR ≅ triangle PSR .

Therefore , it is proved that  triangle PQR ≅ triangle PSR  .

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The weight of the baseball equipment will be 39/5 pounds.

To multiply means to add a number to itself a particular number of times. Multiplication can be viewed as a process of repeated addition.

Given that;

A container that weighs 23 2/5pounds holds sports equipment.

And, Of the equipment in the container, of the 1/3 weight is baseball equipment.

Now,

Since, A container that weighs 23 2/5pounds holds sports equipment.

And, Of the equipment in the container, of the 1/3 weight is baseball equipment.

Hence, The weight of the baseball equipment = 23 2/5 × 1/3

                                                                         = 117/5 × 1/3

                                                                         = 39/5 pounds

Thus, The weight of the baseball equipment =  39/5 pounds

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let P as the amount of tripod

12(32 + P) = 552

384 + 12P = 552

12P + 384 - 384 = 552 - 384     (subtract 384 from both sides)

12P = 168

P = 14

12(32 + 14) = 552

12(46) = 552

552 = 552

Therefore, the amount of one tripod is $14.

Step-by-step explanation:

The mark-up, as a percentage =80%

What is Markup?

The term "markup" describes the discrepancy between a product's selling price and its actual cost. It is specified as a percentage over the price. In other words, the seller makes a profit when the price of the commodity.

A unit's gross profit, which is the sales price less the cost to create or buy it for resale, is divided by its cost to determine the markup %. The markup percentage is computed as (12 - 8) / 8 and is equal to 50% if an item costs the business $8 to produce but is sold for $12.

Markup percentage = [(selling price - unit cost)/unit cost]*100

                                 = [(900-500)/500]*100

                                 =  [ 400/500] *100

                                 = 80%

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Answer:

I think the answer is B

Step-by-step explanation:

1.2 * 10^6 is 1,200,000

1.38 * 10^7 is 13,800,000

you just have to divide 13,800,000 by the numbers until you get to 1,200,000. So, 13,800,000 / 11.5 is 1,200,000

Hope this helps! Have an amazing day :)

Answer:

11.5

Step-by-step explanation:

we will need to divide both of them

1.38 × 10^7 ÷ 1.2 × 10^6

1.38÷1.2 × 10^7-6

= 1.15 × 10¹

= 11.5

Answer: (2*sqrt3)/3

Step-by-step explanation:

csc(x)=1/sin(x)

sin(q)= 15/(10*sqrt3)= 3/(2*sqrt3)

1/(3/(2*sqrt3))= (2*sqrt3)/3