0
Want this question answered?
Be notified when an answer is posted
Add your answer:
Earn +20 pts
What is the nth term for 2 3 5 8 12?
There are infinitely many options. For example, Un = (-n5 + 15n4 -85n3 + 230n2 - 279n + 140)/n The simplest, is Un = (n2 - n + 4)/2
How do you get the median with an odd amount of numbers?
It is easy to get a median with an odd amount of numbers, as there will always be one number in the middle of the list. So, for example, if you have 7 numbers, n1, n2, n3, n4, n5, n6, n7, the 4th number is always the median, so n4 would be the median value in this case.
What does n5 mean in math?
It mean the variable number, n, times five.
Codings for coprime number in c?
#include<stdio.h> int main(){ int n1,n2; printf("\nEnter two numbers:"); scanf("%d %d",&n1,&n2); while(n1!=n2){ if(n1>=n2) n1=n1-n2; else n2=n2-n1; } printf("\nGCD=%d",n1); return 0; }
What is the additive inverse for -n2-7?
-5
What is n squared plus n cubed?
n2+n3=n5 it's simple 8th grade pre-algebra
What are the factors of n to the twelfth?
The factors of n12 are 1, n, n2, n3, n4, n5, n6, n7, n8, n9, n10, n11, and n12
What is the proper scope base for jc Higgins model 101.16?
Weaver N series, N2 being the lowest height and N5 being the highest for bolt clearance. N2 is most common and should be fine for most variations of the 101.16s.
What is the nth term for -1 11 31 59 95 139?
Un = (-n5 + 20n4 - 155n3 + 820n2 - 1044n + 420)/60
Describe the sequence 25 26 24 27 23?
Well, well, well, looks like we're playing a little game of "let's mess with the numbers." This sequence seems to be jumping all over the place like a kangaroo on a sugar rush. Let's break it down: 25, 26, 24, 27, 23. Looks like each number is just doing its own thing, no rhyme or reason.
What is the nth term for 2 3 5 8 12?
There are infinitely many options. For example, Un = (-n5 + 15n4 -85n3 + 230n2 - 279n + 140)/n The simplest, is Un = (n2 - n + 4)/2
What is 5 to the power of 0?
The zero power of any nonzero number has a defined value of 1. For any n not equal to zero, n0 = 1 That this is correct can be demonstrated by the addition of powers, e.g. n2 times n3 = n (2+3)= n5, so for zero powers n2 times n0 = n(2+0) = n2, where n0 is then identity, or 1.
Oldest of ellison's shadow and act?
PS153.N5 E4 1964 PS153.N5 E4 1964
How many distinguishable permutations can be made from the letters in the word gallipolis?
In the word "gallipolis"there are 10 letters (n =10)."l" appears 3 times (n1 =3)."i" appears 2 times (n2 =2).And 5 letters appear once (n3 =1, n4 =1, n5 =1, n6 =1, n7 =1)The number of permutations that can be made with these 10 letters is;P =n!/(n1!n2!n3!n4!n5!n6!n7!) =10!/(3!∙2!∙1!∙1!∙1!∙1!∙1!) =302 400
How do you factor n7-n5?
Once you take out the GCF, it becomes a "difference of squares." n5(n + 1)(n - 1)
What is the exponent of the monomial n5?
5
How can you put more cheats on your n5?
h
