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iogann1982 [59]
3 years ago
7

Write the standard form of the line that contains a y-intercept of -3 and passes through the point (3, 0). Include your work in

your final answer.
Mathematics
1 answer:
crimeas [40]3 years ago
3 0
(3,0) (0,-3)

slope: -3-0/0-3

-3/-3

m=1
b=-3

y=x-3
-x -x

-x+y=-3

-1(-x+y=-3)

x-y=3

There's a possiblity that I'm wrong. It's been a while since I've done this.
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Simplify -3/5 + 13/55
trasher [3.6K]

Answer:

-4/11 or -0.36363

Step-by-step explanation:

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5 0
3 years ago
Read 2 more answers
you mix (5)/(8)of a cup of wheat flour with 1 (3)/(4)cups of white flour. Do you have enough flour for a recipe that calls for 2
swat32
5/8+1 3/4
5/8+7/4(turned into improper fraction)
5/8+14/8=19/8=2 3/8
(Make sure they all have a common denominator so that u will be able to add)Then your answer is an improper fraction so u turn it in to a mixed number and 2 1/2 is the same as 2 4/8 and you have 2 3/8 therefore,
no you do not have enough flour you need 1/8 of a cup more.
5 0
3 years ago
HELPPP !my teacher gave us 2 minutes?
matrenka [14]

Answer:  the fraction form is 331/500

Step-by-step explanation:

3 0
3 years ago
At a school 1/2 of the pupils walk to school.
netineya [11]

Answer:

i guess the answer is 680.

8 0
3 years ago
Let V be the volume of the solid obtained by rotating about the y-axis the region bounded y = sqrt(25x) and y = x^2/25. Find V b
Westkost [7]

Explanation:

Let f(x) = \sqrt{25x} and g(x) = \frac{x^2}{25}. The differential volume dV of the cylindrical shells is given by

dV = 2\pi x[f(x) - g(x)]dx

Integrating this expression, we get

\displaystyle V = 2\pi\int{x[f(x) - g(x)]}dx

To determine the limits of integration, we equate the two functions to find their solutions and thus the limits:

\sqrt{25x} = \dfrac{x^2}{25}

We can clearly see that x = 0 is one of the solutions. For the other solution/limit, let's solve for x by first taking the square of the equation above:

25x = \dfrac{x^4}{(25)^2} \Rightarrow \dfrac{x^3}{(25)^3} = 1

or

x^3 =(25)^3 \Rightarrow x = \pm25

Since we are rotating the functions around the y-axis, we are going to use the x = 25 solution as one of the limits. So the expression for the volume of revolution around the y-axis is

\displaystyle V = 2\pi\int_0^{25}{x\left(\sqrt{25x} - \frac{x^2}{25}\right)}dx

\displaystyle\:\:\:\:=10\pi\int_0^{25}{x^{3/2}}dx - \frac{2\pi}{25}\int_0^{25}{x^3}dx

\:\:\:\:=\left(4\pi x^{5/2} - \dfrac{\pi}{50}x^4\right)_0^{25}

\:\:\:\:=4\pi(3125) - \pi(7812.5) = 14726.2

4 0
3 years ago
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