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What else can I help you with?
Select which does not belong B M S K V S P M G S M P K P M S?
B
What is the perimeter of a rectangle that is 15.1 m by 16 m?
P = a + b + c + d, where a, b, c, d are sides. P = 2 × (a + b), where a and b are adjacent sides. P=2*(15.1+16) P=2*31.1 P=62.2 Answer: P= 62.2
What is 65 S L on the you and 10 B P and 3 S including CL and M?
four twice inside b and c SL 25 since
What series of letters does not belong b m s k or v s p m or g s m p or k p m s?
bmsk
What is point slope form of an equation of a line?
Given a point P = (a,b) and slope m, the equation of a line through P with slope m is (y-b) = m(x-a)
What has the author P B M Allan written?
P. B. M. Allan has written: 'The book-hunter at home' -- subject(s): Book collecting
What is the greatest common multiple of 100 and 140?
No two numbers can have a greatest common multiple. For, suppose x is the greatest common multiple of two numbers, a and b. That means x = m*a and x = n*b where m and n are some positive integers. Then any multiple of x, say p*x where p is an integer, will be a multiple of a and b because p*x = p*(m*a) = (p*m)*a p*y = p*(n*b) = (p*n)*b m,n,p are integers so p*m and p*n are integers and p*x > x So p*x is a common multiple, and is greater than x, contradicting the assumption that x is the greatest.
What group does not belong b m s k or v s p m or g s m p or k p m s?
BMSK does not belong because out of the four choices the other three all have spm in the group (meaning only one letter is different). BMSK only has MS in the group (meaning two letters are different because the P is missing)
What has the author P M B Mushindo written?
P. M. B. Mushindo has written: 'Amapinda mu lyashi' 'A short history of the Bemba (as narrated by a Bemba)' -- subject(s): Bemba (African people), History
Has four letters starting with I AND ENDING with b?
You tell me :P
Which Scrabble letters are 3 pointers?
C, B, P, M
Is it possible to divide one rational number by another to obtain an irrational number as a quotient?
No. Rational numbers are defined as fractions of whole numbers. Suppose we have two rational numbers A = m/n and B = p/q. Then their quotient is defined as A/B = (m*q) / (n*p). Since m,n,p and q are whole, the products m*q and n*p are whole as well, making A/B a rational number.
