What is the distance between the point (10,12) and (-4,-36)

Answers

Answer 1

Answer: Well using distance formula

$d \: = \sqrt{(x {}^(2) } - x {}^(1) ) + (y {}^(2) + y {}^(1) )$
The answer I got was Distance = 45.9 what ever unit of measure it might ask for. Feel free to check my math just in case.

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Before the electronic calculator became widely available, logarithms were used to carry out complicated calculations.
Quick please! Complete the equation for the linear function whose graph contains the points (2, 5) and (3, 0).y −___ = ___ (x − 2)
What is 25 our of 275
Solve each system of linear equations by substitution you will get an x, y point for solutionshow stepsy = x - 4 2x + y = 5next set isx + 4y = 6 y = -x + 3 next set isx + 2y = 6 x - y = 3next set is3x - 2y = 9 y = 2x - 7

You find a mutual fund that offers approximately 4% APR compoundedmonthly. How much money will you need to invest as a lump sum in order to
have $500 at the end of the year?
A. $507.89
B. $480.40
C. $518.92
D. $492.31

Answers

Final answer:

To have $500 at the end of the year with a 4% APR compounded monthly, you would need to invest approximately $480.40 as a lump sum.

Explanation:

To find the amount of money needed to invest as a lump sum in order to have $500 at the end of the year with an approximate 4% APR compounded monthly, we can use the formula for compound interest:

A = P(1 + r/n)nt

Where:

A = final amount ($500)

P = initial investment (unknown)

r = annual interest rate (4% or 0.04)

n = number of times interest is compounded per year (12)

t = number of years (1)

Plugging the given values into the formula, we can solve for P:

P = A / ((1 + r/n)nt)

P = $500 / ((1 + 0.04/12)12*1)

P ≈ $480.40

Therefore, you would need to invest approximately $480.40 as a lump sum to have $500 at the end of the year.

Learn more about Investment here:

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Answer: 480.40

Step-by-step explanation:

We can use the formula for compound interest to calculate how much money we will need to invest as a lump sum to have $500 at the end of the year.

FV = PV x (1 + r/n)^(nt)

FV = future value

PV = present value

r = interest rate

n = number of times compounded per year

t = time in years

We know that FV = $500, r = 4% or 0.04, n = 12 (since it is compounded monthly), and t = 1. We can plug in these values to solve for PV.

$500 = PV x (1 + 0.04/12)^(12 x 1)

$500 = PV x (1.003333)^12

$500 = PV x 1.0406

PV = $500 / 1.0406

PV = $480.40

Therefore, we will need to invest $480.40 as a lump sum to have $500 at the end of the year. So, the correct option is B. $480.40.

The product of 5 and a number x is ¼A.5x=¼
B.x= 1/20
C.x=5/4
D.x/5=1/4
E.x+5=1/4
F.x=-19/4

Answers

I hope this helps you

5.x=1/4

x=1/20

answer is B

to find the answer you need to set up the equation 5x = 1/4 then divide each side if the equal sign by 5 so can single out x. it would be 5x dived by 5 and 1/4 divided by 5 which is x = 1/20

A printer is printing photos, for every 6 photos, the printer takes 2 minutes

Answers

Whats the question? It prints 3 photos a minute.

360000 as standard form

Answers

Standard form is where you elongate the number so it would actually be
300000+60000

Given p(x)=3x^5+2x^2-5, what is the value of the function at -5/3

Answers

Answer:

$-(3080)/(81)$

Step-by-step explanation:

The given function is:

$p(x)=3x^(5)+2x^(2)-5$

We have to find the value of the function at x = -5/3

In order to do this we need to replace every occurrence of x in the given function by -5/3. i.e.

$p(-(5)/(3))=3(-(5)/(3))^(5)+2(-(5)/(3) )^(2)-5\n\n p(-(5)/(3))=3(-(3125)/(243) )+2((25)/(9) )-5\n\np(-(5)/(3))=-(3125)/(81)+(50)/(9)-5\n\n p(-(5)/(3))=-(3080)/(81)$

Thus, the value of the function at x =-5/3 is $-(3080)/(81)$

The value of 4 on 34256 an 47163

Answers

The value of 4 in 34,256 is 4,000. The value of 4 in 47,163 is 40,000.

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Please help me! I have no idea how to do this and I will mark you as brainliest!