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3 years ago

If the midpoint of the line segment is AB has coordinates (3, -1) and A (-5,0) then: B=

Mathematics

1 answer:

EleoNora [17]3 years ago

8 0

The point b of line segment AB is (11,2)

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HELPPPPPPPP will give the brainliest pls help

baherus [9]

Answer:

Step-by-step explanation:

i guessed

8 0

3 years ago

What is the quotient of (2x4 – 3x3 – 3x2 7x – 3) ÷ (x2 – 2x 1)? 2 x superscript 4 baseline minus 3 x cubed minus eleven-halves 2

evablogger [386]

The answer choice which represents the quotient of the polynomials given is; 2x² +x -3.

<h3>What is the quotient of the polynomial division?</h3>

According to the task content, the quotient of the polynomial division; (2x4 – 3x3 – 3x2 7x – 3) ÷ (x2 – 2x 1) is required;

Hence, it follows from long division of polynomials that the required quotient is; 2x² +x -3.

Read more on quotients of polynomials;

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2 years ago

Help please i will be so thankful

WARRIOR [948]

Answer:

-5

Step-by-step explanation:

6 0

3 years ago

Read 2 more answers

Which expression is equivalent to |1-5| + |3|?<br><br><br> O -2<br><br> O -8<br><br> O 2<br><br> O 8

vfiekz [6]

Answer:

Step-by-step explanation:

because you do |1-5| first then do add ur answer to |3|

3 0

3 years ago

Find the distance between the point (3, 5) and a line with the equation 5 x - 3 y + 10 = 0

timama [110]

The distance between the point (3, 5) and a line with the equation 5x – 3y + 10 = 0 will be 10 / √(34) units.

<h3>What is the distance between a point and a line?</h3>

Let (x₁, y₁) be the point and ax + by + c = 0 be the line.

Then the distance between a point and a line will be

$\rm d = \dfrac{|ax_1 + by_1 + c|}{\sqrt{a^2 + b^2}}$

The point (3, 5) and a line with the equation 5x – 3y + 10 = 0.

Then the distance between them will be

$\rm d = \dfrac{|5 *3 - 3 *5 + 10|}{\sqrt{5^2 + (-3)^2}}\\d = \dfrac{10 }{\sqrt{34}} \ units$

Learn more about the distance between a point and a line here;

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2 years ago

If the midpoint of the line segment is AB has coordinates (3, -1) and A (-5,0) then: B=​

If the midpoint of the line segment is AB has coordinates (3, -1) and A (-5,0) then: B=