148 divided by 6
What is the answer??

Considering the absolute value function, the correct statement is given by:

|-53| = |53|.

The absolute function is defined by:

It measures the distance of a point x to the origin. For this problem, we have that:

Thus, the correct statement is given by:

|-53| = |53|.

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Answer:

8 Green beads

Step-by-step explanation:

12 divided by 3 = 4

4 times 2 = 8

Answer: J

Step-by-step explanation:

Answer:

45 degrees

Step-by-step explanation:

Hi there!

We're given that one of the triangle's exterior angles is 90 degrees. Using that, we can solve for the corresponding interior angle by subtracting 90 from 180 degrees:

180-90 = 90

Given that the two legs of this right triangle are of equal length, we know that the remaining two angles both measure x. Knowing that the sum of the interior angles in a triangle is 180 degrees, we can set up an equation:

x+x+90=180

2x=90

x=45

Therefore, x is 45 degrees.

In fact, any right triangle with legs of equal length will be a 45-45-90 triangle, meaning the other two angles measure 45 degrees.

I hope this helps!

Answer:

8000

Step-by-step explanation:

Jack sold worth $8000 computer sales in the last week.

A percentage is a value per hundredth. Percentages can be converted into decimals and fractions by dividing the percentage value by a hundred.

Given, Jack is selling used computers. He is paid $15/h plus a 5% commission on sales.

He made $1000 in a 40-h week,

∴ He made $(15×40) = $600 for his work hours and $(1000 - 600)

= $400.

So, $400 dollars in 5% of the total sales and assuming he made a sell of $x.

∴ (5/100)×x = 400.

0.05x = 400.

x = 400/0.05.

x = 8000.

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Answer:

X=20 degree

Step-by-step explanation:

∆A+∆D+∆O=180

2x+10+2x+90=180

collect like terms

2x+2x=180-100

4x=80

(4x)/4=(80)/4

x=20 degree

Answer:

\(angles \: of \: triangle \: add \: up \: to \: {180}^{0} \\ {(2x + 10})^{0} + {(2x)}^{0} + {90}^{0} = {180}^{0} \\ 4x = {(180 - 90 - 10)}^{0} \\ 4x = {80}^{0} \\ x = {20}^{0} \)

As you increase the input number size(increase the o. of bits) the simulator is going to perform more calculation to get the value of newly added bits by calculating 2^n (for nth bit!) and hence the running time complexity will increase exponentially .

Electronic components such as resistors, transistors, capacitors, inductors, and diodes are connected by conductive wires or traces that allow electric current to flow between them. It is a specific kind of electrical circuit, and in order for a circuit to be called electronic rather than electrical, there usually needs to be at least one active component present. Signals may be amplified, calculations can be made, and data can be transported from one location to another thanks to the combination of components and wires.

Although discrete components can be assembled into circuits and connected by single wires, it is now far more typical to use photolithographic processes to make interconnections on laminated substrates and solder the individual components to these linkages.

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Answer:

21.74 But if it tells you to round I would round to 21 lbs

Step-by-step explanation:

its basically just a ratio of 92 to 20

92/20=4.6

92-20=72% the amount that is lost

so given that the plum is 100 lbs we know that 72% is depleted

(72/92 = .78)X100= 78 lbs depleted

Lastly 100-78 =22 for the remaining weight of the prunes.

Answer:

P=15

Step-by-step explanation:

Answer:

P=15

Step-by-step explanation:

first:

98-38=60

4p=60

60÷4=15

P=15

hope that helped :)

Answer:

Reflection across x = -5

Answer:

D) L+S=9 ; 6L+3S=9

Step-by-step explanation:

Given this information, we know that the total number of large and small Ubers must be 9, so we can eliminate choices A and C as the first part of the system of equations is L+S=9

Also, since the large Ubers can fit only 6 people per vehicle and the small Ubers can only fit 3 people per vehicle, then we can eliminate choice B as the second part of the system of equations is 6L+3S=39

Therefore, the only correct choice is D

Answer:

the answer for this euqation is 23

Step-by-step explanation:

Answer:

or,v=14-9 ...v=5,so v=5

The expression 10√6 + 2√6 can be simplified to 12√6.

To simplify the expression, we combine like terms. In this case, we have two terms with the same radical, √6. The coefficients of the terms are 10 and 2. When adding these coefficients together, we get 12. Therefore, the simplified form of 10√6 + 2√6 is 12√6.

By combining the coefficients and keeping the common radical term √6, we can simplify the expression into a single term. This makes the expression more concise and easier to work with in further calculations or comparisons. In this case, the simplified form is 12√6, which represents the sum of the two original terms.

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Answer: While I don’t have the picture to actually know the answer I will explain how to get it.

Step-by-step explanation:

1. If the shapes are on a grid count the amount of grid squares that are located between each end point of the shape. If it’s not on a grid use a ruler to measure the side lengths. You will need to find out the side amounts for both shapes L and S.

2. From there if the L shape is SMALLER than the S shape, then take the S shape’s sides and divide it by the L shape’s sides, and whatever number you get from each of your division problems will be your scale factor. BUT If the L shape is BIGGER than the S shape then easiest way to find out your scale factor is to take the last scale factor you got and convert it into a fraction. For example, if you got 3 then it would be 1/3. Hope this helped!

Answer:

(x+3)(x+4)=5 is quadratic

Option a) $213.34 is the correct answer.

Given that, Suppose that you are 34 years old now and that you would like to retire at the age of 75. Furthermore, you would like to have a retirement fund from which you can draw an income of $70,000 annually. You plan to reach this goal by making monthly deposits into an investment plan until you retire. The amount to be deposited each month needs to be calculated. It is assumed that the annual interest rate is 8% and compounded monthly.

The formula for the future value of the annuity is given by, \(FV = C * ((1+i)n -\frac{1}{i} )\)

Where, FV = Future value of annuity

            C = Regular deposit

            n = Number of time periods

            i = Interest rate per time period

In this case, n = (75 – 34) × 12 = 492 time periods and i = 8%/12 = 0.0067 per month.

As FV is unknown, we solve the equation for C.

C = FV * (i / ( (1 + i)n – 1) ) / (1 + i)

To get the value of FV, we use the formula,FV = A × ( (1 + i)n – 1 ) /i

where, A = Annual income after retirement

After substituting the values, we get the amount to be deposited as $213.34.

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To answer this question, we can use a one-sample t-test to determine whether the mean amount of vitamin c per tablet is significantly different from the claimed average of 200 milligrams. The null hypothesis is that the mean amount of vitamin c per tablet is equal to 200 milligrams, while the alternative hypothesis is that it is less than 200 milligrams.
We can calculate the test statistic using the formula:
t = (sample mean - population mean) / (sample standard deviation / sqrt(sample size))

In this case, the sample mean is 194.3 milligrams, the population mean is 200 milligrams, the sample standard deviation is 21 milligrams, and the sample size is 70 tablets. Plugging in these values, we get:
t = (194.3 - 200) / (21 / sqrt(70)) = -2.47

Using a t-table with 69 degrees of freedom (70 minus 1), we can find the p-value associated with this test statistic. The p-value is the probability of obtaining a test statistic as extreme or more extreme than the one we observed, assuming the null hypothesis is true. Looking up -2.47 in the t-table, we find a two-tailed p-value of approximately 0.016. However, since our alternative hypothesis is one-tailed (we are only interested in whether the mean amount of vitamin c is less than 200 milligrams), we need to divide this p-value by 2 to get the appropriate one-tailed p-value.

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The g(10)(a) is equal to 256 cos(5).

(a), we first need to understand what the notation means. The double prime notation, such as g(10)(a), represents the second derivative of a function. This means that we need to take the derivative of g(a) twice with respect to a and then evaluate it at a=10.
Starting with the given function,

\(g(a) = -1024 cos (a/2)\),

we can find the first derivative by using the chain rule.
\(g'(a) = -1024 * (-1/2) * sin(a/2) = 512 sin(a/2)\),
Next, we can find the second derivative by differentiating g'(a) with respect to a:
\(g''(a) = 512 * (1/2) * cos(a/2) = 256 cos(a/2)\),
Now, we can evaluate g''(a) at a=10 to find g(10)(a):
\(g(10)(a) = g''(10) = 256 cos(10/2) = 256 cos(5) \),
Therefore, g(10)(a) is equal to 256 cos(5).

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Step-by-step explanation:

perimeter = 30+(2×25)+(½×3.14×30)

= 30+50+47.1

= 127.1 cm

Area = (25×30)+ (½×3.14×15²)

= 750 + 353.25

= 1.103.25 cm²

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

Explanation:

Divide the figure so we have a semicircle on the left and a rectangle on the right. The rectangle is 30 by 25. The semicircle has diameter 30.

If we consider a full circle of diameter 30, then its circumference is exactly C = pi*d = pi*30 = 30pi centimeters.

But we only have half a circle, so we cut that in half to get 30pi/2 = 15pi. That's the distance around the curved portion of this diagram. The straight line portions are handled as exactly as you expect.

Add up the distances around the outer edges to get:

15pi+25+30+25 = 15pi+80

The exact perimeter, in terms of pi, is 15pi+80 centimeters.

To get an approximation of this, we can use pi = 3.14 to get

15*pi + 80 = 15*3.14+80 = 127.1 cm

To get a better approximation, use more decimal digits in pi. Or you can let your calculator handle the decimal digits of pi (in other words, use the stored version of it).

A confidence interval cannot instantly lead to rejecting the null hypothesis in a hypothesis test. In the given case the null hypothesis is either rejected or rejected based on test statistics.

α = 0.05

μ = 2

If the confidence interval is 1.0 or 2.0, then the null hypothesis value of 2 drops exceeds the interval, this makes the data contradict the null hypothesis and may reject the null hypothesis.

This alone would not be good to decline the null theory - the conclusion to reject or not reject the null hypothesis is determined by the test statistic and the alternate p-value.

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Answer: X=22

Step-by-step explanation:

The measure of the unknown side [x] of quadrilateral ABCD is 3.6 units.

Geometry is the branch of mathematics concerned with the properties and relations of points, lines, surfaces, solids, and higher dimensional analogues.

Given are the two figure of similar quadrilateral and one of them is dilated version of other.

Since both the quadrilateral are congruent to each other, then the ratio of their corresponding sides would be equal to some constant say K. Or we can write -

AB/EF = AD/EH = K

Now -

AB/EF = AD/EH

3/2 = x/2.4

x = (3 x 2.4)/2

x = 1.5 x 2.4

x = 3.6

Therefore, the measure of the unknown side [x] of quadrilateral ABCD is 3.6 units.

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Answer:

Step-by-step explanation:

- 8x + 44 ≥ 60

Subtract 44 from both sides

- 8x + 44 - 44 ≥ 60 - 44

- 8x ≥ 16

Divide both sides by -8 and flip the inequality sign

-8x/-8 ≤ 16/-8

x ≤ -2

x = {   ......... -4,-3,-2}

2) -4x + 50  < 58

Subtract 50from both sides

-4x + 50 -50 < 58- 50

-4x < 8

Divide both sides by -4 and flip the inequality sign

-4x/-4 > 8/-4

x > -2

x= {-1, 0 , 1 , 2....... }

Answer:

Step-by-step explanation:

1. \( - 8x + 44 \geqslant 60\)

Move constant to R.H.S and change its sign

\( - 8x \geqslant 66 - 44\)

Subtract the numbers

\( - 8x \geqslant 16\)

Divide both sides of the inequality by -8 and flip the inequality sign

\(x \leqslant - 2\)

2. \( - 4x + 50 < 58\)

Move constant to the R.H.S and change its sign

\( - 4x < 58 - 50\)

Subtract the numbers

\( - 4x < 8\)

Divide both sides of the inequality by - 4 and flip the inequality sign

\(x > - 2\)

Hope this helps...

Best regards!!

Based on the information in the table, an example of independent events is  the: P(policer officer and chooses car).

An independent event can be defined as an event that isn't dependent on other events. Thus, it isn't affected by any previous event.

Based on the information provided, we can infer and logically deduce that an example of independent events is  the probability of being a policer officer and chooses a car because they aren't overlapping probabilities.

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Answer:

triangle b and triangle d

Step-by-step explanation:

3^2+4^2=5^2

2+4=6

Answer:

Triangle b- 3,4,5

5²=3²+4²

Triangle d- √2,√4√6

(√6)²=(√2)²+(√4)²

Solving the equation 2.7 = 1.0154 gives t ≈ 8.871.

To solve for t given the equation 2.7 = 1.0154, we can follow these steps:

Take the logarithm of both sides of the equation. Since the base of the logarithm is not specified, we can choose any base. Let's use the natural logarithm (ln) for this example:

ln(2.7) = ln(1.0154)

Apply the logarithmic rule: ln(a^b) = b * ln(a). In this case, we have:

ln(2.7) = t * ln(1.0154)

Solve for t by isolating it on one side of the equation. Divide both sides of the equation by ln(1.0154):

t = ln(2.7) / ln(1.0154)

Calculate the value of t using a calculator or mathematical software:

t ≈ 8.871

Therefore, solving the equation 2.7 = 1.0154 gives t ≈ 8.871.
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The absolute maximum and minimum values of f are 1 and -1, respectively.

The given function is f(x) = sin(x)

, where 0 <= x <= 2π.Sketch the graph of f by hand:graph of f(x) = sin(x)

(where 0 <= x <= 2π)

Use the graph of f to find the absolute and local maximum and minimum values of f.

The absolute maximum value of f is 1, which occurs at x = π/2.

The absolute minimum value of f is -1, which occurs at x = 3π/2.

The local maximum values of f are 1, which occur at x = π/2 + 2πk

(k = 0, ±1, ±2, ...), and the local minimum values of f are -1, which occur at

x = 3π/2 + 2πk

(k = 0, ±1, ±2, ...).

Thus, the absolute maximum value of f is 1, and it occurs at x = π/2, and the absolute minimum value of f is -1, and it occurs at x = 3π/2.

The local maximum values of f are 1, which occur at x = π/2 + 2πk

(k = 0, ±1, ±2, ...), and the local minimum values of f are -1, which occur a

t x = 3π/2 + 2πk (k = 0, ±1, ±2, ...).

Hence, the absolute maximum and minimum values of f are 1 and -1, respectively.

The local maximum values of f are 1, which occur at x = π/2 + 2πk (k = 0, ±1, ±2, ...), and the local minimum values of f are -1,

which occur at x = 3π/2 + 2πk (k = 0, ±1, ±2, ...).

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Using logarithmic differentiation to the derivative of y is dy/dx = ( X^2 +1)^3 (x – 1)^6 x^2 [3(2x)/(x^2 + 1) + 6/(x - 1) + 2/x]

Logarithmic differentiation is a technique used to find the derivative of a function by taking the natural logarithm of both sides. By applying this method to the given expression, we obtain the derivative dy/dx.

After expanding and simplifying the expression, the derivative is expressed as a product of the original function and a combination of terms involving x.

This approach allows us to differentiate complicated functions by taking advantage of the properties of logarithms. The final expression represents the derivative of the given function with respect to x.

Taking the natural logarithm of both sides, we get:

ln y = 3 ln (x^2 + 1) + 6 ln (x - 1) + 2 ln x

Now, differentiating both sides with respect to x:

1/y (dy/dx) = 3(2x)/(x^2 + 1) + 6/(x - 1) + 2/x

Multiplying both sides by y:

dy/dx = y [3(2x)/(x^2 + 1) + 6/(x - 1) + 2/x]

Substituting the expression for y:

dy/dx = ( X^2 +1)^3 (x – 1)^6 x^2 [3(2x)/(x^2 + 1) + 6/(x - 1) + 2/x]

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