Which of the following values are solutions to the inequality 1 + 5x < 4?

Answer:

n+4

Step-by-step explanation:

A factor is what makes up a multiplication sentence. It is a number that is multiplied with another number that gives us the product, the answer to a multiplication sentence.

Answer: ∠EBJ

Step-by-step explanation:

Starting Angle: ∠EBH

Possible Supplement: ∠EBJ

Answer:

3

-1/3

Step-by-step explanation:

up 3 right 1

down 1 right 3

The coordinates of the image of ΔABC after a dilation with center (0, 0) and a scale factor of 3 are A'= (6,6), B'= (12,18) and C'=(18,6).

The scale factor is the ratio between the size of the original object to a new, smaller depiction of it (bigger or smaller). For instance, by increasing each side by, say, 2, we can expand the size of a rectangle with sides of 2 cm and 4 cm. With a scale factor of 2, the new shape that results from scaling the old shape is twice as large. In the case of a fractional scaling factor, the shape will be smaller. Reduction is the term for this. Therefore, a scaling factor of 1/2 indicates that the new shape is equal to half of the old shape.

As A (2,2), B(4,6), C(6,2)

After dilation by factor 3

So, A'= (6,6)

B'= (12,18)

C'=(18,6)

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Answer:

16s-5

Step-by-step explanation:

6s+3+4s+6s+-8

(6s+4s+6s) + (3+-8)

16s + -5

16s-5

Answer:

64.4

Step-by-step explanation:

47.6/17=2.8

2.8 times 23=64.4

you see big brainz

The sequence of steps that translates figure W to figure X are -

Refer to the image attached. It shows figure W and figure X. We can write the sequence of steps for the given translation as -

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Answer:

it is a

Step-by-step explanation:

The conditional statement of ''A rectangle with 4 congruent sides is a square'' is as,

A. If a rectangle has 4 congruent sides, then it is a square.

Option A is true.

Here,

The statement are given as;

''A rectangle with 4 congruent sides is a square''.

We have to find the conditional statement.

What is Conditional statement?

Conditional statements are those statements where a hypothesis is followed by a conclusion. It is also known as an " If-then" statement. If the hypothesis is true and the conclusion is false, then the conditional statement is false.

Now,

The statement are given as;

''A rectangle with 4 congruent sides is a square''.

Hence, the conditional statement is written as;

'' If a rectangle has 4 congruent sides, then it is a square.''

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Answer:

C. y = 66

Step-by-step explanation:

this is a equal triangle so you know you have to find out what that one angle is to get the rest

180 - 114 = 66

The minimum sample size required to ensure a margin of error of no more than 4 percentage points is 294.

A simple random sample of tenants can be used to estimate the proportion of tenants who have pets in the complex. To ensure that the margin of error is no more than 4 percentage points, the sample size needs to be calculated. The formula to calculate the sample size given a margin of error of 4 percentage points and a confidence level of 90% is:

Sample Size = (1.645/0.04)2

Plugging in the values, the sample size comes out to be 294.

Therefore, the minimum sample size required to ensure a margin of error of no more than 4 percentage points is 294.

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The sample size needed to be 99​% confident that the sample proportion will not differ from the true proportion by more than ​4% is given as follows:

n = 1037.

A confidence interval of proportions has the bounds given by the rule presented as follows:

\(\pi \pm z\sqrt{\frac{\pi(1-\pi)}{n}}\)

In which the variables used to calculated these bounds are listed as follows:

The margin of error is given as follows:

\(M = z\sqrt{\frac{\pi(1-\pi)}{n}}\)

The confidence level is of 99%, hence the critical value z is the value of Z that has a p-value of \(\frac{1+0.99}{2} = 0.995\), so the critical value is z = 2.575.

As we have no estimate, the parameter is given as follows:

\(\pi = 0.5\)

Then the sample size for M = 0.04 is obtained as follows:

\(M = z\sqrt{\frac{\pi(1-\pi)}{n}}\)

\(0.04 = 2.575\sqrt{\frac{0.5(0.5)}{n}}\)

\(0.04\sqrt{n} = 2.575 \times 0.5\)

\(\sqrt{n} = \frac{2.575 \times 0.5}{0.04}\)

\((\sqrt{n})^2 = \left(\frac{2.575 \times 0.5}{0.04}\right)^2\)

n = 1037.

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The Correct algebraic expressions is -

C. b + c - d

\(\longrightarrow\)Initially John has b bats , Now he buys c bat more , therefore no. of bats will be added to determine the number of bats , in algebraic expressions it will be-

\(\longrightarrow\)Now John gives away d bats, therefore d bats will be subtracted from number of total bats he have now, in algebraic expressions it will be-

9514 1404 393

Answer:

  see below

Step-by-step explanation:

Perhaps you want the table filled in.

Profit is the difference between revenue and cost.

Marginal anything is the change in that divided by the change in the number of units (pounds of beef). As you'd expect, the marginal profit is the difference between marginal revenue and marginal cost.

It is convenient to let a spreadsheet do these repetitive calculations.

Answer:

76$

Step-by-step explanation:

114=.6y; y= original price

y=190, original price

190-114=76

Answer:

-2

Step-by-step explanation:

    \(\frac{(-2)^3+3 (4)}{-8+6}\)

 \(= \frac{-8 + 12}{-2}\)

 \(= \frac{4}{-2}\)    

 \(= -2\)

Answer:

2.3

Step-by-step explanation:

First we must get rid of the exponent, which is that little 3 at the top.

To do this, we will do:

(-2) × (-2) × (-2) = -8

Now we have -8 + 3.4, which equals -4.6

Next we will combine the numbers in the denominator, to get -2.

Now, all together, we have -4.6/-2.

Last but not least, we will divide -4.6 by -2, to get 2.3

And that's your answer, hope this helps you :)

Sorry if it doesn't, though.

Answer: on average, players lose $.50 per game

Step-by-step explanation: i just took the test and got a 100!!!

Answer:

On average, players lose $0.50 per game.

Step-by-step explanation:

Got it right on the test.

Answer:

I think Your best answer would be 117 yards.

Step-by-step explanation:

Answer:

-6/4

Step-by-step explanation:

-6/4 can be divided by 2 on both the numerator and the denomanator so it simplifies to -3/2

Answer:

-6/4, -9/6, -12/8...

Step-by-step explanation:

Just multiply the numerator and denominator by any number to get a fraction equivalent to -3/2. Also, don't forget the negative sign (-).

Hope this helped.

Answer: Half of them are even and half of them are odd.

Step-by-step explanation:

The even numbers are 6, 12, 18, 24, and 30. An even number is defined as a number that is divisible by 2, meaning it has no remainder when divided by 2. For example, 6 divided by 2 equals 3 with no remainder, so 6 is even.

The odd numbers are 3, 9, 15, 21, and 27. An odd number is defined as a number that is not divisible by 2, meaning it has a remainder of 1 when divided by 2. For example, 9 divided by 2 equals 4 with a remainder of 1, so 9 is odd.

Therefore, out of the given numbers, half of them are even and half of them are odd.

________________________________________________________

Answer:

Step-by-step explanation:

There are 60 seconds in a minute, and 60 minutes in a second therefore there are...

60*60=3600 seconds in an hour

We are given that 1.5 × 10⁴ gallons flow every second. We can use this information to set up an unit converter.

\(3600 \ seconds(\frac{1.5*10^4\ gallons}{1\ second})=3600*1.5*10^4=5400*10^4\)

Note that we need the answer in scientific notation. We need to multiply a number that is between 1 and 10 by \(10^n\)...

\(5.4*10^7\ gallons\)

The general solution to the given differential equation is:

y = (x/12) - (1/288)

How to solve the Differential Equation?

We want to solve the differential equation given as: y' - 24xy = -2x

The integrating factor is given by the exponential of the integral of the coefficient of y, which in this case is -24x. Therefore, the integrating factor is e^(-24x).

Multiplying the entire equation by the integrating factor, we get:

e^(-24x)y' - 24xe^(-24x)y = -2xe^(-24x)

The left side of the equation is the derivative of (e^(-24x)y) with respect to x:

(d/dx)(e^(-24x)y) = -2xe^(-24x)

Integrating both sides with respect to x, we have:

e^(-24x)y = ∫(-2xe^(-24x))dx

Integrating the right side, we get:

e^(-24x)y = -∫(2xe^(-24x))dx

To evaluate the integral on the right side, we can use integration by parts. Let's differentiate -2x and integrate e^(-24x):

u = -2x (differential of u = -2dx)

dv = e^(-24x) (integral of dv = -1/24e^(-24x)dx)

Using the integration by parts formula:

∫uv dx = uv - ∫v du

We can compute the integral as follows:

-∫(2xe^(-24x))dx = -[(-2x)(-1/24e^(-24x)) - ∫(-1/24e^(-24x))(-2dx)]

= -[x/12e^(-24x) + 1/12∫e^(-24x)dx]

= -[x/12e^(-24x) + 1/12(-1/24)e^(-24x)]

= -[x/12e^(-24x) - 1/(12*24)e^(-24x)]

= -[x/12e^(-24x) - 1/(288e^(-24x))]

= -[x/12 - 1/288]e^(-24x)

Substituting this back into the previous equation, we have:

e^(-24x)y = -[-(x/12 - 1/288)e^(-24x)]

Simplifying further:

e^(-24x)y = (x/12 - 1/288)e^(-24x)

Canceling out e^(-24x) on both sides:

y = x/12 - 1/288

Therefore, the general solution to the given differential equation is:

y = x/12 - 1/288

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Answer:

\(\mathbf{\dfrac{1}{19600}}\)

Step-by-step explanation:

From the information given:

For 5 cards to be drawn where the first two are 2 spades and 6th of the spade.

Then the cards should be: 2,3,4,5,6  of spade.

Since 2 and 6 are already drawn.

Then;

the 3rd card maybe 3, 4, or 5 of the spade.

Thus, the probability that it is the third card is: 3/50

The probability is the 4th card 2/49 ;   &

The probability that it is the fifth card is 1/48

Thus, the probability that a 5-card straight flush is drawn is:

\(P(5) = 1 \times 1\times \dfrac{3}{50}\times \dfrac{2}{49} \times \dfrac{1}{48}\)

\(P(5) = \dfrac{1}{19,600}\)

The midpoint of three points with the position vector 1/3(a + b + c) is given by:

P = (b + c - B - C) / 2 + (1/3)(b + c)

The point with the position vector 1/3(a + b + c) is given by:

P = F - (2/3)D - (1/3)E + (1/3)(b + c)

To find the point with the position vector 1/3(a+b+c), we can use the fact that the position vector of a point that divides a line segment in a given ratio can be found by taking the weighted average of the position vectors of the endpoints.

Given that D, E, and F are the midpoints of line segments BC, AC, and AB, respectively, we know that:

D = (B + C) / 2

E = (A + C) / 2

F = (A + B) / 2

To find the point with the position vector 1/3(a+b+c), we can substitute a = 3F - 2D - E into the equation:

1/3(a + b + c) = 1/3((3F - 2D - E) + b + c)

Expanding the equation further:

1/3(a + b + c) = 1/3(3F - 2D - E + b + c)

= (F - (2/3)D - (1/3)E) + (1/3)(b + c)

Therefore, the point with the position vector 1/3(a + b + c) is given by:

P = F - (2/3)D - (1/3)E + (1/3)(b + c)

Substituting the midpoints:

P = (A + B) / 2 - (2/3)((B + C) / 2) - (1/3)((A + C) / 2) + (1/3)(b + c)

= (A + B - 2B - 2C - A - C + b + c) / 2 + (1/3)(b + c)

= (b + c - B - C) / 2 + (1/3)(b + c)

Therefore, the midpoint of three points with the position vector 1/3(a + b + c) is given by:

P = (b + c - B - C) / 2 + (1/3)(b + c)

The point with the position vector 1/3(a + b + c) is given by:

P = F - (2/3)D - (1/3)E + (1/3)(b + c)

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The break-even point for Patty's Pies is C. 4,211 pies.

The break-even point is the sales units that equate the sales revenue with the total costs (fixed and variable).

At the break-even point, there is no profit, there is no loss.  Above this point, profits are generated.  Below it, losses are recorded.

Fixed cost = $20,000

Selling price per pie = $8.75

Variable cost per pie = $4.00

Contribution margin per pie = $4.75 ($8.75 - $4.00)

Contribution margin ratio = 54.29% ($4.75/$8.75 x 100)

Break-even point in sales units = Fixed costs ÷ Contribution margin per unit

= $20,000 ÷ $4.75

= 4,211 units

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Step-by-step explanation:

A: If there are 2 modes, x can be either 1 or 2.

B: To find the mode of the data set, we need to count how many times each number appears.

- 0 appears 2 times

- 1 appears 4 times

- 2 appears 4 times

- 3 appears 3 times

- 4 appears 1 time

Since both 1 and 2 appear 4 times in the data set, there are two modes.

For x, if we add it to the data set, then the mode must be x plus either 1 or 2.

If we choose x to be 2, then the mode would be 2, since 1 and 2 each appear 4 times, and adding another 2 would make it the mode.

So a possible value for x could be 2, and the mode would be 2.

Answer:

-22x^8

Step-by-step explanation:

-8z^8 + (-14z^8)

z^8 = z^8

-8 - 14 = -22

-22z^8

Therefore , the solution of the given problem of vector comes out to be  vector 3QR + P = √(170).

A vector is a value with speed and phase but no specific place in mathematics. Examples of such quantities include acceleration and velocity. A vector is something that has both quantity and direction. A vector can be thought of geometric as either a directed line piece, whose length relates to the vector's magnitude and whose direction is indicated by an arrow.

Here,

We must first determine each separate vector's magnitude before we can determine the magnitude of the vector 3QR + P:

=> Vector QR: (Q - R) (3, 4) - (-2, 5) = (5, -1) (5, -1)

=> Symbol P = P + S (-2, 2) - (2, -8) = (-4, 10) (-4, 10)

The vector 3QR + P can then be determined as follows:

=> Vector 3QR = 3(5, -1) = (15, -3)

=> Vector 3QR + PŚ = (15, -3) + (-4, 10) = (11, 7)

A vector with the components (a,b) has the following magnitude:

√(a+b) = |v|

Consequently, the size of the vector 3QR Plus P is:

√(112 + 72) = √(3QR + P)

Consequently, sqrt is the precise value of the vector 3QR + P = √(170).

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