Patterns are found all around us. In this lesson, we will discuss how these patterns and linear functions can be related. Take a look at the block patterns
below. Make a prediction of how many blocks would be needed to create the
next pattern. Make sure to explain your reasoning How could you determine
how many blocks are in the 10th pattern? Can you write an equation or a rule
for how to determine the amount of blocks needed for any pattern?

If 1/√5+1/√5+1=p+q√r , find the values of p, q and r

Two students were asked if they liked to read. is this a good example of a statistical question? why or why not? a yes, this is a good statistical question because a variety of answers are given. b yes, this is a good statistical question because there are not a variety of answers that could be given. c no, this is not a good statistical question because there are not a variety of answers that could be given. no, this is not a good statistical question because there are a variety of answers that could be given

Bernice paid $162 in interest on a loan of $1800 borrowed at 6%. how long did it take her to pay the loan off?