First, draw the region/solid being bounded by parameters say:
y^2 + z^2 = 9, x = -2, and x = 2
Now analyze what possible iterated integrals can be used to find this region.
the two "main" iterated integrals are:
the triple integral from [-2,2] [-3,3] [-sqrt(9-y^2),sqrt(9-y^2)] dz dy dx
and [-2,2] [-3,3] [-sqrt(9-z^2),sqrt(9-z^2)] dy dz dx
Now, instead of sketching every region to find the different possible integrals, using the rules of triple integration, they will essentially be any legal alteration of the order of the "main" integrals.
essentially, the first main integral can be rewritten as dx dz dy, and dz dx dy
the second can be written as dx dy dz and dy dx dz.
You can express that in many different ways. For example, 0.8, 4/5, or 80% or 80 over 100
1+1 1*2
useing a punnett square shows two ways to express probability
They are: 1*18 = 18, 2*9 = 18 and 3*6 = 18
percentage, decimal, fraction
You can express that in many different ways. For example, 0.8, 4/5, or 80% or 80 over 100
There are many ways to express gratitude. This includes saying thank you, writing a thank you note, or giving a gift. Gratitude is expressed in different ways in different cultures.
1+1 1*2
Different ways of saying thank you is to say express my gratitude or give thanks.
Everyone expresses love in different ways, there is no particular "Chinese" way to express love, as they are like everyone else.
either he's a major jerk or he's a real gentlemen
object
I think there is three different ways to write a fraction. You can write it as a percent, a decimal, and a reduced fraction. I hope this works! :)
useing a punnett square shows two ways to express probability
Different girls express their feelings for boys in different ways. The best thing you should do is ask her if she really likes you :)
explain risks as part of an integral part of every day life
First of all, there are many different ways to express 3 in set builder notation, to be more precise, there are many different ways to express the set containing 3 as its only element. Here are a few ways {x∈R | x=3} or {x∈N | 2<x<4} or even just {3}