A box of crackers is 16 cm long, 6 cm wide, and 23 cm tall. What is the volume of this box?

Answers

Answer 1

Answer: Given: 16cm long, 6cm wide, 23 cm tall
Asked: volume of the box
Formula: V=LxWxH
Solution: V = 16x6x23 = n
Answer: 2,208 cm³ volume of the box

Answer 2

Answer: Your answer is 2,208 cm.

Hope this helps.

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Solutions for 12 – x2 = 0?

Answers

Answer: x = ± 2 √3 ; or, write as: x = ± 3.464 .
__________________________________________________
Given: 12 – x² = 0 ;

Multiply BOTH side by "-1" ;
__________________________________________________
-1 (12 – x² = 0) ;

to get:

-12 + x² = 0 ;

Rewrite as:

x² - 12 = 0 ;

Add "12" to both sides; to get:

x² = 12

Take the square root of each side:

√(x²) = ±√(12)

x = ± √(12)
_________________________________________________
√(12) = √(4) * √(3) = 2 √(3)

√(12) = 3.4641016151377546 ; round to: 3.464 .
____________________________________________________
x = ± √(12) ;
____________________________________________________
x = ± 2 √3 ; or, write as: x = ± 3.464 .
____________________________________________________

Over the first 14 days, 2,755 people visit their new store. about how many people visited the store each day?

Answers

I believe the answer is 196.9

The stopping distance (s) of a car varies directly as the square of its speed (v). If a car traveling 20 mph requires 60 ft to stop, find the stopping distance for a car traveling 40 mph. Round to the nearest tenth.

Answers

Answer:

The stopping distance for a car traveling 40 mph is 240 feet.

Step-by-step explanation:

We are given the following in the question:

The stopping distance (s) of a car varies directly as the square of its speed (v)

$s\propto v^2$

Removing the sign of proportionality and adding constant of proportionality, we get

$s = kv^2$

where k is constant of proportionality.

Now, when s = 60 feet, v = 20 mph

Putting values, we get,

$60 = k(20)^2\n\nk = (60)/(400) = 0.15$

Putting value of k in the equation, we get,

$s = 0.15v^2$

We have to find the stopping distance for a car traveling 40 mph.

$s = 0.15(40)^2 = 240\text{ feet}$

Thus, the stopping distance for a car traveling 40 mph is 240 feet.

Solve the inequality
2(3x-2)>_22

Answers

2(3x - 2) > 22

Expand (eliminate parentheses on) the left side:

6x - 4 > 22

Add 4 to each side:

6x > 26

Divide each side by 6 :

x > 13/3

$2(3x-2) \geq22\ \ \ \ /:2\n\n3x-2\geq11\ \ \ /+2\n\n3x\geq13\ \ \ \ /:3\n\nx\geq4(1)/(3)\n\nx\in\left<4(1)/(3);\ \infty\left)$

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$2(3x-2) > 22\ \ \ \ /:2\n\n3x-2 > 11\ \ \ /+2\n\n3x > 13\ \ \ \ /:3\n\nx > 4(1)/(3)\n\nx\in\left(4(1)/(3);\ \infty\left)$

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$2(3x-2) > -22\ \ \ \ /:2\n\n3x-2 > -11\ \ \ \ /+2\n\n3x > -9\ \ \ \ /:3\n\nx > -3\n\nx\in(-3;\ \infty)$

A square with side length c has an area of 81 square centimeters. The following equation shows the area of the square. c^2 = 81. What is the side length of the square in centimeters?

Answers

Answer:

9 cm

Step-by-step explanation:

c^2=81

Take the square root of both sides.

The square root of c^2 is c.

The square root of 81 is 9.

c=9

Answer:

C = 9 centimeters

Step-by-step explanation:

First, look at the area of a square, which formula is c^2 or in standard format - s^2. Thus, we can say, c^2 = 81. Then, we can simplify, and put c = √81. Since 81 is a perfect square, 9 * 9 = 81. Thus the answer is 9 centimeters.

a family uses 1303 kWh of electric energy in a month. if the power company charges $0.08 cents per kilowatt, what is the total electric bill for the month?

Answers

$104.25 is the electric bill for the month

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2) A student uses the substitution method to solve the system of equations below algebraically.x = 4y + 5 x = 3y - 2 Which equivalent equation could be used? y = 3(4y + 5) - 2 x = 3(4y + 5) - 2 x = 4(3y - 2) + 5 4y + 5 = 3y - 2

A certain been plant grows 15% in height each day. Today after 10 days it is 27 inches tall. How tall was it yesterday?

The ratio of boys to girls in a kindergarten is 2:3. If the number of boys is 12, find the number of girls.

A quadratic equation is shown below:x2 − 14x + 41 = 0 Which of the following is the first correct step to write the above equation in the form (x − p)2 = q, where p and q are integers? (5 points) A:Add 8 to both sides of the equation B:Add 9 to both sides of the equation C:Subtract 8 from both sides of the equation D:Subtract 9 from both sides of the equation