What is (-1+8i)(-8+8i)

Answers

Answer 1
Here you need to apply the complex arithmetic rule: (a+bi) (c+di)
a=-1
c=-8
b=8
d=8
(-1 · (-8) -8·8) + (-1 · 8i+8(-8)i
8-64+-8i-8i-64i
-56-72i

Related Questions

Sarah sold her stock for $56.25 A share, which reflected a ROI of 7.7%. What was the original price of her stock?

Answers


Her's stock original price was approximately $52.23 a share.

ROI is found by dividing the gain from the investment minus the cost of the investment by the cost of the investment: ROI = [tex] \frac{gain-cost}{cost} [/tex]
We know the ROI (7.7%, or 0.077) and the gain ($56.25).

0.077=[tex] \frac{56.25-cost}{cost} [/tex] ⇔ 0.077=[tex] \frac{56.25}{cost}-\frac{cost}{cost}[/tex] ⇔ 0.077=[tex] \frac{56.25}{cost}-1 [/tex] ⇔ 1.077=[tex] \frac{56.25}{cost} [/tex] ⇔ cost=[tex] \frac{56.25}{1.077} [/tex] ⇔ cost≈52.23

graph the function for the given domain. y=2x D:{ -2,0,2,4}

Answers

Knowing that y=2x is a linear equation, the only problem is tackling the domain. 

The domain represents the max/min values that x can. The range does the same for y values. 

Since the maximum domain value is 4 and the minimum is -2, be sure to only graph the segments on your graph between those x values. 

Hope I helped :) 

We want to graph the given function for the given domain.

The graph can be seen at the end of the answer.

The given function is:

y = 2*x

The given domain is D: {-2, 0, 2, 4}

To graph this, we need to evaluate the function in the given values of the domain, we will get four points.

y = 2*(-2) = -4

Then we have the point (-2, -4)

y = 2*0 = 0

Then we have the point (0, 0)

y = 2*2 = 4

Then we have the point (2, 4)

y = 2*4 = 8

Then we have the point (4, 8)

Then we need to graph these four points, the graph can be seen below:

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Mika’s gym allows her to bring 3 guests for free. After the first three, she must pay $7 per guest. How many guests, g, can she bring to the gym if she pays $42? Three of these equations give the correct value of g. Which equation does NOT?
7g = 63
7(g – 3) = 42
7g – 3 = 42
g = 9

Answers

Okay. So 3 guests are free. Mika has $42 dollars she can spend with $7 per guest. 42/7 = 6. Add the 3 other guests and you get 9. Mika can bring 3 guests with her to the gym. D gives the correct answer, and A and B give out the correct equations as well. C is not right, because 7 * 9 is 63. 63 - 3 is 60. 60 > 42. C is the incorrect equation. The answer is C.

Answer:

[tex]7\cdot g-3 = 42[/tex]

Step-by-step explanation:

As the first three guest are three and each aditional guest costs $ 7 dollars. The formula is presented as follows:

[tex]7\cdot (g-3) = 42[/tex]

Or:

[tex]7\cdot g = 63[/tex]

Or:

[tex]g = 9[/tex]

The wrong equation is:

[tex]7\cdot g-3 = 42[/tex]

a. If m<7 = 37 , what is in m<4 ?
b. If m<7 = 37 , what is in m<2 ?
c. Describe the relationship between <4 and <8 .
d. Describe the relationship between <3 and <5 .

Answers

a. if m<7 = 37, m<4 = 180 - 37 = 143
b. If m<7 = 37 , m<2 = m<7 = 37
c. m<4 = m<8 : corresponding angles
d. m<3 and m<5 are supplementary angles (m<3 + m<5 = 180)

Answer:

a). m∠4 = 143°

b). m∠2 = 37°

c). ∠4 ≅ ∠8

d). ∠3 + ∠5 ≅ 180°

Step-by-step explanation:

a). Given m∠7 = 37°

Since m∠7 ≅ m∠6 [Vertically opposite angles]

and m∠6 + m∠4 = 180° [Sum of interior angles formed by parallel lines l, m and transverse.]

Therefore, 37°+ m∠4 = 180°

m∠4 = 180 - 37

        = 143°

b). Since m∠6 ≅ m∠2  [Corresponding angles]

and m∠6 ≅ m∠7 [Vertically opposite angles]

Therefore, m∠2 ≅ m∠6 ≅ m∠7 ≅ 37°

c). ∠4 ≅ ∠8 [Corresponding angles]

d). ∠3 + ∠5 ≅ 180° [Interior angles of parallel lines m, l and a transverse].

Cameron is designing a calendar as a fund-raising project for math class. The cost of printing is $500, plus $2.50 per calendar. Write an equation in slope-intercept form that models the total cost of printing the calendars. Cameron estimates that the math class will sell 200 calendars. What will the total cost be?

Answers

let x be the number of calendars produced

2.50x + 500 = t (total used to make calendars)

2.50(200) + 500 = t

500 + 500 = t

t = 1000

The total cost will be 1000 calendars if they sell (or make) 200 calendars


The answer would be $1000 because individual calendars cost $2.50, so this cost multiplied by 200 calendars would be $500. After this step you add the initial cost of printing, $500, to get $1000.

The Graduate Record Examinations are widely used to help predict the performance of applicants to graduate schools. The range of possible scores on a GRE is 200 to 900. The psychology department at a university finds that the scores of its applicants on the quantitative GRE are approximately normal with mean = 544 and standard deviation = 103. Use your calculator or computer to find the relative frequency of applicants whose score X satisfies the following conditions: (As part of your answer, draw a standard normal curve and shade the area under the curve that represented the answer to the question; do this on scratch paper and provide a one-sentence description for the assignment).

X < 500

Answers

its X<500 because it states it
Final answer:

To find the relative frequency of applicants whose score X is less than 500 on the quantitative GRE, calculate the Z-score for 500 and find the corresponding area under the standard normal curve.

Explanation:

To find the relative frequency of applicants whose score X is less than 500, we need to calculate the Z-score for 500. The formula for calculating the Z-score is: Z = (X - mean) / standard deviation. Plugging in the values, we get Z = (500 - 544) / 103 = -0.427.

Next, we need to find the corresponding area under the standard normal curve for the Z-score of -0.427. Using a calculator or a standard normal table, we find that the area to the left of -0.427 is approximately 0.3356.

Therefore, the relative frequency of applicants whose score is less than 500 is 0.3356, or 33.56%.

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A toy airplane costs $4.84.. It costs 4 times as much as a toy car. What is the cost of the toy car? Show your work.

Answers

Cost of airplane toy = $4.84
let x be the cost of the toy car
cost of airplane toy is 4 times the cost of toy car; it means 
4x = $4.84
x = 4.84 / 4
x = 1.21
Thus, the cost of toy car is $1.21.

Find m < 4 and m < 3

Answers

Inside of the triangle must = 180. Let angle '4' = x. x + 45 + 47 = 180. Combine like terms, x + 92 = 180. Subtract 92 on both sides, x = 88. 

Now angle '4' and angle '3' must equal 180 because they are on the same plane. Let angle '3' = y. y + 88 = 180. Subtract 88 on both sides, y = 92. 

So Angle 4 is 88 degrees and Angle 3 is 92 degrees. 

A bag contains 6 red balls and blue balls. 4 balls are selected at random. find the probability of selecting 4 red balls.

Answers

Another way is to note that there are (104)(104) (“10 choose 4”) ways to select 4 balls from a collection of 10. If 4 of those 10 balls are “special” in some way (in this case, “special” = “red”), then the number of ways to choose 4 special balls is (44)(44). (The factor of (60)(60) is included to convey that, after choosing 4 special balls, we choose none of the 6 non-special balls.) This line of reasoning gives the second expression.

. Earl purchased a living room set for $3,592 using a 12-month deferred payment plan. The interest rate after the introductory period is 21.80%. A down payment of $275 is required as well as a minimum monthly payment of $112. What is the balance after the introductory period if only the minimum payment is made until then?

Answers

Im a little confused a bit, but the total with the down payment + the 12 months of paying which is $112 a month im assuming with the 21.8%, i got $1,971.94 is what they pay, so would the answer be $1,620.06?

Answer:

The required answer is $2839.25.

Step-by-step explanation:

[tex]112\times12=1344[/tex] dollars

Plus down payment = [tex]1344+275=1619[/tex] dollars

Now, compound interest is found as:

[tex]A=p(1+\frac{r}{n})^{nt}[/tex]

p = 3592

r = 21.80% or 0.2180

n = 12

t = 1

Substituting the values in formula:

[tex]A=3592(1+\frac{0.2180}{12})^{12}[/tex]

=> [tex]A=3592(1.018167)^{12}[/tex]

A = $4458.25

So, Balance = [tex]4458.25-1619=2839.25[/tex] dollars

Therefore, the required answer is $2839.25.

Are perfect square roots whole?

Answers

Perfect squares are whole numbers
I know what a perfect square is. It's the square of a whole number.

But I don't know what a perfect square root is. There's no reason why an exact square root has to be a whole number. Sure 3 is the exact square root of 9. But 2.5 is the exact square root of 6.25. and 3.1 is the exact square root of 9.61.

I'm not so sure that there is even such a thing as a perfect square root.
I could certainly be wrong.

A cell phone service provider offers two plans. Plan A includes a fee of $25 per month and charges $0.25 for every call. Plan B includes a fee of $40 per month and offers unlimited calls. For what number of phone calls is the cost of plan B less than the cost of plan A?
more than 160 calls
more than 120 calls
more than 100 calls
more than 60 calls
PLEASE HELP!!

Answers

First of all calm down and brake down the problem plan a is $25 a month while the other one is $40 you need to subtract to get $15 than divide $15 by $0.25 which you will get 60 but this is not the right answer because its asking you how many phone calls is the cost of plan b less than the cost of plan a so the answer is 59 calls.

Write an equation in slope-intercept form of the line through point (6, –1) with slope m=4. Question 6 options: y + 1 = 4(x – 6) y = 4x – 1 y = 4x – 25 y + 6 = 4(x – 1)

Answers

The slope-intercept form of the equation of a line is

y = mx + b

where m = slope, and b = y-intercept.

We are given the slope, m = 4, so we can already substitute 4 for m in the equation above giving us

y = 4x + b

Now we need to find b.

Since we are given a point on the line, (6, -1), we substitute x and y with the x- and y-coordinates of the point, respectively, and solve for b.

From our point, we have x = 6, and y = -1.

y = 4x + b

-1 = 4(6) + b

-1 = 24 + b

-25 = b

b = -25

Now that we know that b = -25, we substitute b with -25 in y = 4x + b to get our answer:

y = 4x - 25

The cooking time for a ham is 2/5 of an hour for each pound. A.) How long should you cook a ham that weighs 12 3/4 pounds? B.) Dinner time is 4:45 pm. What time should you start cooking the ham?

Answers

Final answer:

To cook a 12 3/4 pounds ham which requires 2/5 of an hour for each pound, it will take approximately 5.1 hours. If dinner is at 4:45 pm, you should start cooking around 11:39 am.

Explanation:

The subject of your question is Mathematics. To solve this problem, let's understand first that the cooking time for a ham is 2/5 of an hour for each pound. This means that for each pound of ham, it should be cooked for 2/5 hour.

A.) To find how long you should cook a ham that weighs 12 3/4 pounds, you need to multiply that weight by 2/5. (12 3/4) * (2/5) ≈ 5.1 hours. So, you would need to cook the ham for approximately 5.1 hours.

B.) If dinner time is at 4:45 pm, and you know that the ham takes about 5.1 hours to cook, simply subtract 5.1 hours from the dinner time to find out when you should start cooking. 4:45pm - 5.1 hours ≈ 11:39am. Hence, you should begin cooking at around 11:39am to have the ham ready by 4:45pm.

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Which length is 10 6 times greater than a nanometer?

Answers

A nanometer (nm) is 10⁻⁹ m.

Therefore
10⁶ x 1 nm = 10⁶(10⁻⁹ m) = 10⁻³ m

By definition,
10⁻³ m = 1 mm (millimeter)

Answer: 1 millimeter

If the following two triangles are similar, find X.

Show work please

Answers

The similarity ratio is 20/10 = 2, so x can be found as:

10/2 = x = 5

Giorgio surveyed 45 randomly selected shoppers at the mall and found that approximately 24% believe that the food court needs to be remodeled. To the nearest percent, with a confidence level of 99% (z*-score 2.58), what is the confidence interval for the proportion of shoppers who believe the food court needs to be remodeled? E = z* and C = + E

Answers

Answer with explanation:

Number of People Surveyed (S)= 45

Confidence Level = 99%

Percentage of population who believe that food court needs to be remodeled =24 %

→So, 24% of 45

[tex]=\frac{24}{100}\times 45=10.80[/tex]

= 11 people

Probability of population who thinks that food court needs to be remodeled(P)

        [tex]=\frac{11}{45}[/tex]  

[tex]Z_{99 percent}= 2.58[/tex]

Confidence level for a population is given by

  [tex]=P \pm Z\sqrt{\frac{P*(1-P)}{S}}[/tex]

Substituting the values, of Z, P and S in above equation

    [tex]=0.25\pm 2.58\sqrt{\frac{0.25*0.75}{45}}\\\\=0.25 \pm 2.58*0.064549\\\\=0.25 \pm 0.17\\\\= 0.25 - 0.17 , 0.25+0.17\\\\=0.08 , 0.42[/tex]

→→0.08 ≤proportion of shoppers who believe the food court needs to be remodeled≤0.42

→→8%≤proportion of shoppers who believe the food court needs to be remodeled≤42%

The expression (x2 + 16x + 64) – (x + 8)(x – 4) can be rewritten as k(x + 8). What is the value of k? k =

Answers


[tex]expanding \\ {x}^{2} + 16x + 64 - ( {x}^{2} + 4x - 32) \\ distributing \: - 1 \\ {x}^{2} + 16x + 64 - {x}^{2} - 4x + 32 \\ 12x + 96 \\ take \: a \: factor \: of \: 12 \\ 12(x + 8) \\ so \: k = 12[/tex]

The value of k in the expression is 12.

What is an expression?

An expression contains one or more terms with addition, subtraction, multiplication, and division.

We always combine the like terms in an expression when we simplify.

We also keep all the like terms on one side of the expression if we are dealing with two sides of an expression.

Example:

1 + 3x + 4y = 7 is an expression.

3 + 4 is an expression.

2 x 4 + 6 x 7 – 9 is an expression.

33 + 77 – 88 is an expression.

We have,

To simplify the given expression, we first need to expand the second term using the distributive property:

(x + 8)(x - 4) = x² - 4x + 8x - 32 = x² + 4x - 32

Now we can substitute this expression into the original expression:

x² + 16x + 64 - (x² + 4x - 32)

Simplifying further, we can combine like terms:

12x + 96

Now we can see that the expression can be rewritten as:

12(x + 8)

So the value of k is 12.

Thus,

The value of k is 12.

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a dime has the circumference of about 56.27 millimeters. What is the radius of the dime? Round to two decimal places!

Answers

the radius is 28.14 because 56.27÷2 and you get 28.14

identify a pattern and find the next number in the pattern -0.8, -3.2, -12.8, -51.2

A:-358.4
B:-204.8
C:-51.2
D:4

Answers

wrong its b really why u got me wrong

The next number in the pattern -0.8, -3.2, -12.8, -51.2 is -204.8.

What is proportional relationship?

A proportional relationship is a relationship between two expressions and where changes in one expression means some constant change in the other expression as well. Generally, it is represented as x/y = k, where x and y are two expressions and k is constant.

Given:

The numbers are -0.8, -3.2, -12.8, -51.2.

To find the pattern:

Divide the number to find the proportionate rate,

-3.2/-0.8 = 4

-12.8/-3.2 = 4

-51.2 /-3.2 = 4

So, the proportionality relationship is,

number = 4 x previous number.

So, the next number,

-51.2 x 4

= -204.8

Therefore, the number is -204.8.

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Solve the inequality. r + 4 – 2(r – 14) > 0

Answers

r + 4 - 2r + 28 > 0
-r + 32 > 0
32 - r > 0
-r > -32
r < 32
Hello the answer is: r<32.

8 people are about to board a plane. In how many ways can this be done?

Answers

The answer is D. 40,320

A small fair charges an admission fee for children and adults. The cost for admission is $3 per adult and $2 per child. On a certain day, total sales were $900, and 350 people attended the fair. How many children attended the fair that day? 80 children 150 children 200 children 320 children

Answers

It should be 150 children.

Answer:

B. 150 children

Step-by-step explanation:

Let, number of children  = x and number of adults = y.

Since, total number of people attended the fair are 350.

So, x + y = 350.

Moreover, charges per child is $2 and adult is $3.

As, total sales are given to be $900.

So, 2x + 3y = 900

Thus, we get the system of equations,

2x + 3y = 900

x + y = 350

We will now solve the equations,

x + y = 350 ⇒ y = 350 - x

So, 2x + 3y = 900 ⇒ 2x + 3(350 -x) = 900 ⇒ 2x + 1050 - 3x = 900 ⇒ -x = -150 ⇒ x = 150.

Then, y = 350 - x ⇒ y = 350 - 150 ⇒ y = 200.

Hence, number of children and adults that attended the fair are 150 and 200 respectively.

Using the formula r = d/t where d is the distance in miles, r is the rate, and t is the time in hours, at which rate must you travel to cover 337.5 miles in 4.5 hours?

Answers

75 is the answer for the rate

Answer:

75 miles/hour

Step-by-step explanation:

Given information: d=337.5 miles and t=4.5 hours.

The given formula is

[tex]r=\frac{d}{t}[/tex]

where d is the distance in miles, r is the rate, and t is the time in hours.

We need to find the rate for d=337.5 miles and t=4.5 hours.

Substitute d=337.5 and t=4.5 in the above formula.

[tex]r=\frac{337.5}{4.5}[/tex]

[tex]r=75[/tex]

The value of r is 75, therefore we need to travel at the rate of 75 miles per hours to cover 337.5 miles in 4.5 hours.

What are the x and y-intercepts of the line described by the equation?

2x + 4y = 12.4

Enter your answers, in decimal form, in the boxes.

x-intercept = ____

y-intercept = _____

Answers

you find the x-intercept by putting y = 0:-
2x+ 4(0) = 12.4

2x = 12.4

x = 6.2 answer

y intercept  Put x = 0

4y = 12.4
y = 3.1 answer


The x and y intercept of the given line is required,

The x intercept is [tex](6.2,0)[/tex]

The y intercept is [tex](0,3.1)[/tex]

The given line is [tex]2x+4y=12.4[/tex]

x intercept [tex]y=0[/tex]

[tex]2x+4\times 0=12.4\\\Rightarrow x=\dfrac{12.4}{2}\\\Rightarrow x=6.2[/tex]

The x intercept is [tex](6.2,0)[/tex]

y intercept [tex]x=0[/tex]

[tex]2\times 0+4y=12.4\\\Rightarrow y=\dfrac{12.4}{4}\\\Rightarrow y=3.1[/tex]

The y intercept is [tex](0,3.1)[/tex]

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Given right triangle ABC. To the nearest degree, find the measure of angle B.

Answers

Answer:

Step-by-step explanation:

We have the length of AC which is opposite angle B; we also have the length of the hypotenuse.  We will use trig here to solve for angle B.  The sin ratio is the one that fits.

sin(B) = side opposite / hypotenuse:

[tex]sin(B)= \frac{ 4.8}{ 5.1}[/tex] so

sin(B) = .9411764706

Now we will use the 2nd button on our calculators.  This will give us the missing angle value.  Press 2nd then sin and you will see on your screen:

[tex]sin^{-1 ([/tex]

Enter that decimal after the open parenthesis and hit "enter" to get

B = 70.25 or 70°

HELP please I have a bunch of these and I’m stressing cause I have like 50 tests tomorrow

Answers

ok so what you want to do is replace the n with whatever number is in the parenthesis next to the f
the idea being, the notation is for a "serie" or sequence.

f(n-1)  simply means, "the value of the term before the current one", whilst "n" is the current term.

[tex]\bf \begin{array}{llll} term&value\\ ------&------\\ f(1)&-3\\\\ f(\stackrel{n}{2})&4[f(\stackrel{n}{2}-1)]+3[f(\stackrel{n}{2}-1)]\\ &4[f(1)]+3[f(1)]\\ &4(-3)+3(-3)\\ &-21\\\\ f(\stackrel{n}{3})&4[f(\stackrel{n}{3}-1)]+3[f(\stackrel{n}{3}-1)]\\ &4[f(2)]+3[f(2)]\\ &4(-21)+3(-21)\\ &-147\\\\ \end{array}[/tex]


[tex]\bf \begin{array}{llll} &\\ ~~~~~~~~~~~~&~~~~~~~~~~~~\\ f(\stackrel{n}{4})&4[f(\stackrel{n}{4}-1)]+3[f(\stackrel{n}{4}-1)]\\ &4[f(3)]+3[f(3)]\\ &4(-147)+3(-147)\\ &-1029\\\\ f(\stackrel{n}{5})&4[f(\stackrel{n}{5}-1)]+3[f(\stackrel{n}{5}-1)]\\ &4[f(5)]+3[f(4)]\\ &4(-1029)+3(-1029)\\ \end{array}[/tex]

Give three examples of when negative numbers are used in daily life

Answers

-15, -10, -5 for Celsius degrees when it’s winter XD
Three examples of when negative numbers are used in daily life are...

1) Measuring weight--Finding out an amount of weight lost over the course of a fitness program

2) Measuring income--Let's say if someone's income had a 20% decrease, then you could say "Mary-Sue's income over the year had an overall of a -20% growth."

3) In golf--below par

4) (This is an extra if you don't like one of the other examples) Sea depth, and temperatures.

HOPE THIS HELPED!!! :-0 :-) ;-) <3 <3

How many feet of fencing are need to enclose a triangular lot?

Answers

There is no specific measurement given in this problem. However, you simply solve for the perimeter of the triangle to know the number of feet of fencing that is needed. 

Perimeter is simply adding up all the sides of the triangle. In the event that the area of the triangle is given, simply solve for its side measures using the formula of the area of a triangle.

Area of a  right triangle = ab/2 
where a and b are the short and long legs of the right triangle and you can solve for the hypotenuse using the Pythagorean theorem.  

Area of an equilateral triangle = √3/4 * a²
where a is the measure of the side. equilateral means that all three sides are equal in measure.

Area of a triangle = hb/2
where h is the height; b is the base. 

Use technology and the given confidence level and sample data to find the confidence interval for the population mean muμ. assume that the population does not exhibit a normal distribution. weight lost on a diet:weight lost on a diet: 99 % confidence 99% confidence n equals 61n=61 x overbar equals 2.0 kgx=2.0 kg s equals 4.8 kg

Answers

The given in this problem are:

99% confidence level

N = 61

Mean = 2.0 kg

Standard deviation = 4.8

Z value for a 9% confidence interval is 2.576

 

Confidence Interval = mean ± Z s/ sqrt n

= 2.0 ± 2.576(4.8/sqrt 61)

=2.0 ± 2.576 (0.6145770236779006736364371988794)

= 2.0 ± 1.5832

= 0.4168 < x < 3.5832

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