What are the points of intersection of the following functions? F(x)=3x+6 and g(x)=2x^2-3

How many equal sections divide a directed line segment if it is to be partitioned with a 7:10 ratio?

Dafna11 [192]

The midpoint formula is x1+x2 over 2 and y1+y2 over 2. When you use it to find the midpoint of (0,-8) and (-4,10), you get (-2,1).

Slope formula is y2-y1 over x2-x1, which will give you -6.

6 0

3 years ago

Anyone know the answers for either one?

Neporo4naja [7]

Answer:

nah

Step-by-step explanation:

but search up a tutorial that helps me

7 0

3 years ago

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Given the figure below, find the values of x and z

jolli1 [7]

Z= 72
X= 35
Given the 2 numbers u have to divide each variable by the opposition number
Hope it helps

4 0

3 years ago

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Consider a regular hexagon inscribed in circle C with radius r. Regular hexagons have six congruent sides and six congruent angl

Leokris [45]

The solution to the questions are:

The value of $< ACB\ is\ 60\textdegree$ . As a consequence, the radius of the circle is equal to the length of the segment AB.

AB = BC =CA = R. As a consequence, the radius of the circle is equal to the length of the segment AB.

The perimeter of the hexagon is equal to r times 6. As a result, the number 6r represents the hexagon's perimeter.

P=6.28r. As a result, the diameter of the circle is a fraction of a unit bigger than.

P=6.28r. As a result, the diameter of the circle is a fraction of a unit bigger than.

<h3>What is the length of segment AB?</h3>

1) Generally, the equation for m∠ACB is mathematically given as

CA= CB

CA = radius of the circle

Therefore,

∠CAB =

$\angle CBA = 60 \textdegree$

the sum of all the angles of a triangle

the sum of all the angles of a triangle is 180°

$< CAB + < CBA + < ACB = 180 \textdegree$

$60\textdegree + 60\textdegree + < ACB = 180\textdegree$

$120\tetxtdegree + < ACB = 180\tetxtdegree$

$< ACB = 60\textdegree$

The value of $< ACB\ is\ 60\textdegree$ .

2. What is the length of segment AB?

In the same manner, as in ACB, all of the angles are the same. As a result, we may say that the triangle has equal sides.

In a triangle with equilateral sides, each of the triangle's three sides has the same length.

AB = BC =CA = R

As a consequence, the radius of the circle is equal to the length of the segment AB.

<h3>3. What is the perimeter of the hexagon?</h3>

The formula for calculating the hexagon's perimeter is 6a, where an is the number of sides in the hexagon.

The circumference of the hexagon is equal to 6 times a.

The circumference of the hexagon is equal to six times each side (AB)

The perimeter of the hexagon is equal to r times 6.

As a result, the number 6r represents the hexagon's perimeter.

4. The perimeter of the hexagon is 6r the circumference of the circle.

the perimeter of the hexagon = 6r
the perimeter of the circle = $2 \pi$

$P=2*\pi*r$

P=2*3.14*r

P=6.28r

As a consequence of this, the hexagon's perimeter is less than the diameter of the circle.

5. The circumference of the circle is 6.28r.

the perimeter of the circle = $2 \pi r$

$P=2*\pi*r$

P=2*3.14*r

P=6.28r

As a result, the diameter of the circle is a fraction of a unit bigger than.