Find the approximate volume of the cylinder shown in the diagram.
Answers
Answer: D
Step-by-step explanation:
trust me
Related Questions
More Help on math questions?1.Find the least common multiple of 8 and 12.2.Write a reduced fraction equal to 60%3.A cup is 8 ounces. How many ounces is 3/4 of a cup?4. Find the greatest common factor of 12 and 28.1,___,___,___,___,12GFC = ____5. x 2 = 6.2 ÷ Division: "Flip" the second fraction.
You and a friend each roll a standard die to see who goes first in a board game. What is the probability that at least one of you rolls a 6?
A cone has a base radius of 7 centimeters and a height of 21 centimeters.What is the volume of the cone? A. 28π cm3 B. 49π cm3 C. 147π cm3 D. 343π cm3 *there is no pic*
How do I find the area of 2 1/4 and 3 1/3? They say that the answer should be 7 1/2.... please show me how you did this
Answers
5/12 is now 25/60 and 2/5 is 24/60 so the answer is 49/60
Answers
Answer:
8.9
Step-by-step explanation:
Parenthesis are always first so,
4.5+7.6=12.1
so the problem would look like this now:
12.1-8/2.5
so convert 8/2.5 to 8÷1/5÷2 so this will become 16/5
16.5 concerted to decimal=3.2
so 12.1-3.2=8.9
Answers
kilo
hecto
deka
G/M/L
deci
centi
mili
go down multiple go up divide
Answers
an infinite number of possible unique triangles.
-- One angle is 60°. That leaves 120° for the sum of the other two.
-- One angle is obtuse. It can be anything more than 90°
and less than 120°.
-- And the third angle gets whatever is left.
-- If you don't mind fractional or decimal parts of degrees, then we
already have an infinite number of possible combinations of angles.
_____________________________________
Every possible combination of angles defines a unique set of
RATIOs among the sides.
But for EVERY unique set of RATIOs, there are an infinite number of possible unique triangles that are SIMILAR to each other.
Example:
If the angles determine that the sides must be in the ratio of 1:2:3,
then the triangle can have sides of
1, 2, and 3
2, 4, and 6
3, 6, and 9
4, 8, and 12
5, 10, and 15
6, 12, and 18
7, 14, and 21
8, 16, and 24
9, 18, and 27
10, 20, and 30
.
.
etc.
These all have the SAME set of ANGLES, and the same RATIO
among the sides, but they're all different unique triangles.
Answers
different ways that the other 13 students can line up, in the places from #2 to #14.
2nd place can be any one of 13 people. For each of those . . .
3rd place can be any one of 12 people. For each of those . . .
4th place can be any one of 11 people. For each of those . . .
.
.
.
13th place can be any one of 2 people. For each of those . . .
14th place has to be the one student who is left.
Total number of ways that 13 students can line up in places #2 through #14 is
(13 x 12 x 11 x 10 x 9 x 8 x 7 x 6 x 5 x 4 x 3 x 2 x 1)
That number is called "thirteen factorial". The number is 6,227,020,800 .
When you write it in math, you write it like this: 13!
Answers
Answer:
volume is about 113.1 in^3
Step-by-step explanation:
V=(pi)(r^2)(h)
V=(pi)(2^2)(9)
V=(pi)(4)(9)
V=(pi)(36)
V= about 113.1 in^3