What is d slope intercept of 11x-8y=-48

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Answer 1
Answer: General\ equation\ for\ line\ in\ slope\ intercept\ form:\n\ny=ax+b\n a-slope\n b-intercept\n\n 11x-8y=-48\ \ \ | subtract\ 11x\n-8y=-11x-48\ \ \ | divide\ by\ -8\n\boxed{y=(11)/(8)x+6}

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PLEASE HELP ME
I really really really need help

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Answer:

c

Step-by-step explanation:

Logan saves the same amount of money each month for college. His current total savings is 300m2 + 120m + 180 dollars. Which factorization could represent the number of months and amount of a monthly deposit in dollars?

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If we let x as the amount of money saved per month and m be the number of months:

xm = 300m2 + 120m 180

The quadractic equation would result to:
300m2 + (120-x)m + 180 = 0

Using the quadratic formula we have the following factorization:
(m - ( -120 + x + sqrt (x2 - 240x - 2145600) ) / 600) (m - ( -120 +x - sqrt (x2 - 240x - 2145600) ) / 600) = 0

60(5m2 +2m +3)                               the answer is d

Need help ASAP! Sorry for the low-ish quality

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It’s B I used the calculator

Select all the sequences of reflections that produce an image equivalent to the image r(180°, O)(△BCD).

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Answer:

r(180°,0) is a rotation of 180° degrees over the origin.

Notice that this rotation moves our figure to the opposite quadrant (so a translation of two quadrants).

Then this is equivalent to:

A reflection over the x-axis followed by a reflection over the y-axis.

Or.

A reflection over the y-axis followed by a reflection over the x-axis.

There is another possible reflection, but it depends on where is our figure.

If the figure is in the first or third quadrant, a reflection over the line y = -x is equivalent to the rotation.

If the figure is in the second or third quadrant, then the reflection over the line y = x is equivalent to the rotation.

We can combine those two and write:

A reflection over the line y = (-1)^n*x.

Where n is the number associated with the quadrant where the figure is in.

Final answer:

A rotation reflection, r(180°, O)(△BCD), can be achieved by performing two reflections over intersecting lines.

If the lines intersect at an angle of 90 degrees, the combination of the two reflections would result in a 180-degree rotation.

Explanation:

The mathematical question requires knowledge of geometrical transformations, specifically, reflections.

The rotation reflection, r(180°, O)(△BCD), means the initial triangle within the plane is reflected over a point 'O' by 180 degrees.

This reflection will result in an image equivalent to a series of two reflections over intersecting lines.

In commonly accepted mathematical conventions, it is generally accepted that any rotation can be represented by two reflections over intersecting lines.

For instance, two reflections over lines intersecting at an angle ∅/2 represent a rotation by an angle ∅, hence, a rotation by 180 degrees would mean the intersecting angle is 90 degrees.

Learn more about Geometrical Transformations here:

brainly.com/question/31737635

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Express (5a^3n)^3 with positive exponents. please hey im taking my final exam

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The expression of (5a³ⁿ)³ in positive exponents using the law of indices is 125 a⁹ⁿ

How to make an expression a positive exponent?

The expression has exponents. Therefore, let's express it with a positive exponent.

Therefore,

(5a³ⁿ)³

Hence, let distribute the outside exponents(law of indices),

(5a³ⁿ)³ = 5³ × a³ⁿ ˣ ³

Therefore,

5³ × a³ⁿ ˣ ³    

5 × 5 × 5 = 5³ = 125

a³ⁿ ˣ ³    = a⁹ⁿ

Hence,

(5a³ⁿ)³ = 125 a⁹ⁿ

learn more on exponents here: brainly.com/question/2289511

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Answer:

It would be 125a^9n


the figure below shows segments ac and ef which intersect at point b. segment af is parallel to segment ec: which of these facts is used to prove that triangle abf is similar to triangle cbe? angle fab is equal to angle ceb because corresponding angles are congruent. angle abf is congruent to angle ceb because vertically opposite angles are congruent. angle afb is congruent to angle ceb because alternate interior angles are congruent. angle afb is congruent to angle ceb because supplementary angles are congruent. i chose b, but i'm not positive it is the answer. can anyone give some clarification?

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Answer:  Angle AFB is congruent to angle CEB because alternate interior angles are congruent.

Step-by-step explanation:

Given: fa\parallel ec,

And, ac and ef are intersecting each other at point b.

Prove: Triangle abf is similar to triangle cbe

Since, \angle abf \cong \angle cbe   (Reflexive)

fa\parallel ec,

⇒ ef is the common transversal of parallel lines fa and ec.

\angle afb \cong \angle ceb         (Because Alternative interior angles are congruent)

Thus, By AA similarity postulate,

\triangle abf\sim \triangle cbe

angle A = angle Cangle F = angle Ebecause of some line through parallel lines postulate