Yes. To name a few: Radius (the distance from the center of a circle to the edge) Rate (a percent representing interest in finances) Reflexive property (a=a) Reflection ("flipping" a shape across a line)
nCr=n!/r!/(n-r)!
Pi r 2. Pi is a numerical constant roughly 3.142. r is the radius of a circle. 2 in this case is the square of the radius. All this adds up to the area of a circle. Area=Pi x (radius squared)
Geometric Sequences work like this. You start out with some variable x. Your multiplication distance between terms is r. Your second term would come out to x*r, your third x*r*r, and so on. If there are n terms in the sequence, your final term will be x*r^(n-1).
nCr=n!/(r!(n-r)!)
The reciprocal of any non-zero number is one divided by that number. The reciprocal of 0 is not defined. For example, if R(x) represents the reciprocal of x, then R(6) = 1/6 R(5/7) = 1 / (5/7) = 1*(7/5) = 7/5 R(x) = 1/x
· radius · rectangle · remainder · right angle
range, rounding, radius, rational number, rhombus, regular shape, right angle, reflection
I have my math final tomorrow and I don't remember the quick method to finding the r value when they are not consecutive terms, please help me. n1=1/81, n3=1/3
nCr=n!/r!/(n-r)!
if You meant to ask r or TM in commerce terms...then the answer is r for registered and TM for trademark tr does not have any meaning but can be used for postal codes
24
A lower case "r."
Pi r 2. Pi is a numerical constant roughly 3.142. r is the radius of a circle. 2 in this case is the square of the radius. All this adds up to the area of a circle. Area=Pi x (radius squared)
They use math for like if they r turing around
RADIUS
R
Geometric Sequences work like this. You start out with some variable x. Your multiplication distance between terms is r. Your second term would come out to x*r, your third x*r*r, and so on. If there are n terms in the sequence, your final term will be x*r^(n-1).