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lubasha
25 days ago
8

The table represents a linear equation.which equation shows how (-10,8) can be used to write the equation of this line is point-

slope form?

Mathematics
You might be interested in
A quadratic function has a line of symmetry at x = –3.5 and a zero at –9. What is the distance from the given zero to the line o
Svet_ta [12734]

Given:

A quadratic function has a line of symmetry positioned at x = –3.5 with one root located at –9.

To find:

The second root.

Solution:

It is understood that the line of symmetry splits the quadratic function's graph into two identical halves. Hence, both roots are equidistant from this line.

This implies that the line of symmetry passes through the midpoint of the two roots.

Let the other root be denoted as x.

-3.5=\dfrac{(-9)+x}{2}

Multiply both sides by 2.

-7=-9+x

Add 9 to both sides.

-7+9=-9+x+9

2=x

Consequently, the other zero of the quadratic function is concluded to be 2.

8 0
3 months ago
At the local dairy farm, Kareem buys a 32-oz container of yogurt for $2.56. Jonah buys a 6-oz container of yogurt for $0.48. Are
Zina [12379]

Answer:

Yes, the cost y in dollars and the quantity of yogurt x are indeed proportional.

The relationship can be expressed as: y=0.08x


Step-by-step explanation:

1. If y varies directly with x, it can be represented as:

y=kx

Here, k represents the constant of proportionality.

2. We'll calculate the proportionality constant. Given that y=2.56 and x=32, we have:

y=kx\\k=\frac{y}{x}\\k=\frac{2.56}{32}\\k=0.08

3. Thus, the equation becomes:

y=0.08x

4. Now, we need to verify proportionality. Substituting x=6, which is the quantity of yogurt purchased by Jonah, we should arrive at $0.48:

y=0.08(6)\\y=0.48

5. They are indeed directly proportional.

6 0
3 months ago
Read 2 more answers
Consider the area shown below. The height of the triangle is 8 and the length of its base is 3. We have used the notation Dh for
tester [12383]

Answer:

\text{Riemann sum }=\sum \frac{3}{8}(8-h)Dh

\text{Area =}\int_{a}^{b} \frac{3}{8}(8-h)Dh

Step-by-step explanation:

Given that the triangle's height measures 8 and the base length is 3, we can apply the concept of similar triangles to represent the base of the smaller triangle in relation to h.

The height of the smaller triangle will be (8-h).

Denote x as the base of the smaller triangle. Thus, by utilizing the properties of similar triangles, we can establish ratios of the corresponding sides as illustrated below:

\frac{8-h}{x} =\frac{8}{3} \\x=\frac{3}{8}(8-h)

This allows us to express the area of the small strip with length x and thickness Dh as follows:

DA=x*Dh\\DA=\frac{3}{8}(8-h)Dh

The desired Riemann sum can be articulated as:

\text{Riemann sum }=\sum \frac{3}{8}(8-h)Dh

The necessary areas can be represented as:

\text{Area =}\int_{a}^{b} \frac{3}{8}(8-h)Dh

Your remaining answers are accurate.:)

3 0
3 months ago
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