What is the surface area of a prism whose bases each have area 16 m' and whose lateral surfacearea is 64 m2
A.80
B.144
C.96
D.160

Answers

Answer 1
Answer:

a prism, like those two in the example in the picture below, will have two bases, one at the bottom and one atop, and then the sides.

now, this prism has two bases each of which is 16, and the sides are 64 altogether, so the surface area is simply 16 + 16 + 64 = 96.


Related Questions

There are 100 pennies in a dollar. What fraction of a dollar is 61 pennies? Write it as a fraction, as a decimal,and in word form
Plug in a test point to find the region to be shaded
Mr.Roberts see a rare 1937 penny.the cost of the penny is $210.if he saves $a week,Mr Roberts have enough money to buy the penny in one year
Which is bigger 6 kilometers or 600 centimeters
mr. sanchez has 16ft of fencing to put around a rectangular garden. he wants the garden to have the greatest possible area. how long should the sides be?

The volume of a cylinder, found using 3.14 to approximate pi, is 50,240 cm3. The radius of the cylinder is 40 cm.What is the height of the cylinder?

Express your answer as a whole number.

_____cm

Answers

V = pi * r^2 * h

Plug in what we know:

50240 = 3.14 * 40^2 * h

Simplify the exponent:

50240 = 3.14 * 1600 * h

Multiply:

50240 = 5024h

Divide 5024 to both sides:

h = 10
50,240 / 80 (I got 80 from doing 40 times 2)
that is 628
628/3.14
that is 200
the height is 200 cm

What is 10x-3-2x=4?
Please...

Answers

switch the -3 on the other side of = and reduce and simply.

so it would be 8x=7
                       x=7/8
10x-3-2x=4
(Collect like terms)
8x-3=4
(Get x by itself, subtracf 3 from each side)
8x=1
(Divide 1 by 8)
X = 0.125

stacy has a total of $10.66 in her piggy bank. If she has the exact same number of pennies, nickels, dimes, and quarters; how many total coins does she have in all?

Answers

alot of coins...........

What is the solution to this equation? 6(x-3)=3x+9

Answers

Answer:

X = 9

Step-by-step explanation:

6(x−3)=3x+9

(6)(x)+(6)(−3)=3x+9

6x+−18=3x+9

6x−18=3x+9

6x−18−3x=3x+9−3x

3x−18=9

3x−18+18=9+18

3x=27

3x/3  =  27/3

What is the geometric mean between 64 and 25

Answers

The geometric mean of the two numbers 64 and 25 is 40 after applying the geometric mean formula.

What is a sequence?

It is defined as the systematic way of representing the data that follows a certain rule of arithmetic.

It is given that:

Two numbers are: 64 and 25

As we know, in the geometric sequence:

The geometric mean can be defined as:

GM = √ab

Here GM is the geometric mean

a and b are the numbers

Divergent sequences are those in which the terms never stabilize; instead, they constantly increase or decrease as n approaches infinity, approaching either infinity or -infinity.

GM = √(64x25)

GM = 8x5

GM = 40

Thus, the geometric mean of the two numbers 64 and 25 is 40 after applying the geometric mean formula.

Learn more about the sequence here:

brainly.com/question/21961097

#SPJ2

Answer:

40

Step-by-step explanation:

What is the definition of a line segment

Answers

It's a point (with 0 dimensions) dragged up, down, left or right - forming a line (1 dimension).
It is a piece of a line