A conclusion drawn based on evidence from the story is:inference
textual evidence
character trait

Answers

Answer 1
Answer: its textual evidence
Answer 2
Answer:

Answer:

textual evidence

Step-by-step explanation:


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Explain how you can find the height of a cylinder if you know the diameter and the volume

Answers

Calculate the area of the base of a cylinder, and then divide the volume by it.
Ok so basically the formula of the volume of a cylinder is:
V = Area of base × height of cylinder
V = \pir²h

If we know the diameter, we then know the radius
Radius is half the diameter. 
r = (d)/(2)

We use the given, We plug in the given formula and find the area (since we know the radius)

Volume(given) = Area(found) × Height(unknown)
We divide the volume by the area to find the height.

 
(Volume)/(Area.of.base) = height of prism

This is how we find the unknown height of the prism.

[(17-9)x(3x2)]÷2 find the value of the following expression

Answers

Solve the parenthesis firt.
17-9 = 8
3*2 = 6    now multiply 6 by 8 that equals 48
now divide 48 by 2
48÷2= 24
Ur numbers are

[(17-9)x(3x2)]÷2

8x6÷2

48÷2

=24

What is 0.366 in expanded notation

Answers

3 × 1/10 + 6 × 1/100 + 6 × 1/1000
I'm pretty sure that's it but I'm not good at math

What’s a general equation of an arithmetic series

Answers

The general equation of an arithmetic series isa_(n) + a_(1) + (n - 1) d

Hope this helps! :) from peachimin

Find the dr/d(theta) for:
r = (theta)sin(theta) + cos(theta)​

Answers

r=\theta\sin\theta+\cos\theta

(\mathrm dr)/(\mathrm d\theta)=(\mathrm d(\theta\sin\theta))/(\mathrm d\theta)+(\mathrm d(\cos\theta))/(\mathrm d\theta)

By the product rule,

(\mathrm d(\theta\sin\theta))/(\mathrm d\theta)=(\mathrm d(\theta))/(\mathrm d\theta)\sin\theta+\theta(\mathrm d(\sin\theta))/(\mathrm d\theta)=\sin\theta+\theta\cos\theta

and

(\mathrm d(\cos\theta))/(\mathrm d\theta)=-\sin\theta

So we have

(\mathrm dr)/(\mathrm d\theta)=\sin\theta+\theta\cos\theta-\sin\theta

\implies(\mathrm dr)/(\mathrm d\theta)=\theta\cos\theta

Is a triangle with angle measure 40°,30°,and 120° possible?

Answers

No, a triangle with angles measuring 40°, 30°, and 120° is not possible.

What is a Triangle?

A triangle is a closed shape composed of three angles, three sides, and three vertices. It is one of the most fundamental geometric forms and is represented by the symbol Δ.

A triangle with angle measures of 40°, 30°, and 120° is not possible.

As we know that the sum of the angles in a triangle must always equal 180°.

As per the question, the sum of the angles is 40° + 30° + 120° = 190°, which is greater than 180°.

Therefore, such a triangle cannot exist.

Learn more about the triangle here:

brainly.com/question/2773823

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The total measure of a triangle's angles is always 180 degrees exactly. A triangle with 40, 30, and 120 degree angles has a total of 190 degrees, as 40 + 30 + 120 = 190. Because 190 degrees is greater than 180 degrees, it is not possible.