In previous problem, what is the smallest force $F$ necessary to hold the box stationary on the inclined surface ?

Tape each graph in the box with the appropriate scenario. Label the axes with appropriate quantities and units.

How can you use histograms and box plots to interpret and compare data sets?

Find the unit price (in dollars per ounce). An 18-ounce box of cereal for $4.29

A particle in a one-dimensional box that has length $L$ is in the first excited state $(n=2)$. (The box has one end at the origin and the other end on the positive $x$ axis.) Are your answers for Part (b) and Part (c) contradictory? If not, explain why your answers are not contradictory.

Verify for f=x, g=y²+z², S the surface of the box 0≤x≤1, 0≤y≤2, 0≤z≤3.

In "The Princess and the Tin Box," what does the king do on his daughter's 18th birthday?

Fill in each box to make the statement true.

$$( 5 + \sqrt { } ) ( 5 - \sqrt { } ) = 22$$

Consider the two box plots. Which has the largest IQR? Justify your answer.

Find the rectangular box with a volume of 16

$$ft^3$$

that has minimum surface area.

Find each unit rate. 1/2 dozen pencils in 1/3 box

An open box is to be made from a square piece of material by cutting two-centimeter squares from the corners and turning up the sides. The volume of the finished box is to be $200$ cubic centimeters. Find the size of the original piece of material.

A student bought 1 box of crayons and 5 reams of paper for $54. She bought 5 boxes of crayons and 3 reams of paper for$50. What is the cost of each box of crayons and each ream of paper?

A particle in a one-dimensional box that has length $L$ is in the first excited state $(n=2)$. (The box has one end at the origin and the other end on the positive $x$ axis.) Find the expectation value $\langle x\rangle$ for this state.