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188910

\(-\frac{x^{3}}{2}+\frac{5x^{2}}{2}-3x+1\)

The area of the interior of the frame is 24 square inches.

There are no DISTINCT 4-digit integers whose product = 18! Why?

Because:18 =2 x 3 x 3 x 1 as follows:

1129 , 1136 , 1163 , 1192 , 1219 , 1233 , 1291 , 1316 , 1323 , 1332 , 1361 , 1613 , 1631 , 1912 , 1921 , 2119 , 2133 , 2191 , 2313 , 2331 , 2911 , 3116 , 3123 , 3132 , 3161 , 3213 , 3231 , 3312 , 3321 , 3611 , 6113 , 6131 , 6311 , 9112 , 9121 , 9211 , Total =  36 such 4-digit integers.

Note: Either 1 or 3 must be repeated because of prime factorization of 18 =1 x 2 x 3 x 3

This should help:

First you look at the x and y intercepts, then you can make a list and find the # of terms in it.

The y-intercept is 18, when y = 0, x = 18, so the x-intercept is also 18.

That means that there is a lattice point at x = 0, x = 1, x = 2,..., x = 18. Altogether 19 lattice points.

Let the business-equipment Loan = B

Let the home equity loan = H

0.055H =0.11B + 715,   

0.055H + 0.11B + 0.04[76000 - H - B]=4535, solve for B, H

B =$13,000 - amount of business-equipment loan

H =$39,000 - amount of home equity loan

76,000 - 13,000 - 39,000 =$24,000 - amount of small business loan.

The three consecutive numbers are:

8,999 + 9,000 + 9,001 =27,000 - perfect cube.

27,000 ^(1/3) =30

how do i thats what i need help with

Expanded version of \((3n+4)(3n+5) = 9n^2 + 27n + 20\)

If (3n + 4)(3n + 5) = 0, then \(n ={-4\over3}, n = {-5\over3}\)

a + b = 12.

There are three values of c.

The answer is 23.

(a) It would take 3 hours and 15 minute.

(b) Just draw the graph.

(c) Just draw the graph.

So how could I do it if I was given a equation to graph?

or when its asking write a equation that intersects with this point?

This is a public site that can even be accessed by users who remain anonymous under the name, "Guest". You should very much expxect people to post answers that are intentionally wrong to misguide you in your learning. As for those asking questions on this site, I would like to clear up some things. 

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Thank you. :)

No such polynomial exists under those conditions! Unless my calculations are wrong...

Guest, could you explain how you got that answer?
 

(x-a) + (x - b) + (x-c) = 3x - (a + b + c) = 0

a + b + c = 4 by vietas

3x = 4

x = 4/3.

The largest possible difference is 6

The largest possible value of b is 8.