If You have a full cylindrical glass of water that stands 8 inches tall and has a radius of 1.5 inches. If you pour the water into a larger cylindrical glass that stands 12 inches tall and has a radius of 2.5 inches, how much more water would the larger glass be able to hold? Round it to the nearest hundredth.

Answers

Answer 1
Answer: The volume of a cylinder is (π) (radius)² (height)

Volume of the larger glass = π (2.5)² (12) = 75 π cubic inches

Volume of the smaller glass = π (1.5)² (8) = 18 π cubic inches

If the smaller one is full to the rim, and you empty it into the larger one,
then the larger one can still hold

( 75π - 18π ) = 57π cubic inches = 179.07 cubic inches

Man, that's some glass . . . about 78% of a gallon !

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Raphael paid $644 for a camera during a 60% off sale. what was the cameras regular price?

Answers

60% = 0.6
0.6 x 644 = 386.40
386.40 + 644 = 1,030.4

Raphael would have paid $1,030.40 for the regular price 

how many triangles are formed by the diagonal from one vertex in quadrilateral, hexagon, octagon, and decagon??!

Answers

Quadrilateral: two (you can only trace one diagonal and it forms two triangles)

Hexagon: four (you can trace thre diagonals and four triangles are formed)

Octagon: six (you can trace five diagonals and six triangles are formed)

Degagon: eight (you can trace seven diagonals and eight triangles are formed)

It is always true that the number of triangles you can form from a vertex in a convex polygon is the number of sides minus 2.

-6x + 7y = 9
2x - 2y = 4

Answers

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How many terms are in this equation
8y-6y^2/7^3

Answers

Answer:

2

Step-by-step explanation:

You count terms that are seperated by - and + signs. Any type of fraction is considered one term.

So you count 8y as one term and the rest is a whole fraction so you also count that as one term.

You add all the terms together and you have 2 terms in this equation.

Hope this helped :)

What is the formula for a cylinder and a circle?

Answers

The surface area of a right cylinder equals 2 \pi rh+2 \pi r^2

As you can see in the attached picture, the surface area consists of two equal circles (bottom and top one) and area that would look like a rectangle, if "unraveled".

The formulae for the surface area of the circle is \pi r^(2). You have to multiply it by two and add to the area of the "rectangle", which equals 2 \pi rh where 2 \pi r is the circumference of the circle and h is the height of the cylinder.



there are a total of 127 cars and trucks on a lot. If there are four more than twice the number of trucks than cars , how many cars and trucks are on the lot ?

Answers

c + t = 127 ;
t = 2c + 4;
then, c + 2c + 4 = 127;
3c = 123;
c = 123 / 3 ;
c = 41 ( cars )
t = 2 * 41 + 4 = 88 ( trucks ).