For PIC16F1619, how does the TIMER0 prescalar work? If we set
PS2 = 0, PS1 =...
For PIC16F1619, how does the TIMER0 prescalar work? If we set
PS2 = 0, PS1 = 0, and PS0 = 1 in the OPTION_REG register, how often
does TIMER0 generate an interrupt?
For PIC16F1619, how does the TIMER0 prescalar work? If we set
PS2 = 0, PS1 = 0, and PS0 = 1 in the OPTION_REG register, how often
does TIMER0 generate an interrupt?
3. In R4 , does the set {(1, 1, 1, 0,(1, 0, 0, 0),(0,
1, 0, 0),(0, 0, 1, 1)}, span R4? In other words, can you
write down any vector (a, b, c, d) ∈ R4 as a linear
combination of vectors in the given set ? Is the above set of
vectors linearly independent ?
4. In the vector space P2 of polynomials of degree ≤
2, find explicitly a polynomial p(x) which is not in the span...
Consider the set of vectors S = {(1, 0, 1),(1, 1, 0),(0, 1,
1)}.
(a) Does the set S span R3?
(b) If possible, write the vector (3, 1, 2) as a linear
combination of the vectors in S. If not possible, explain why.
Suppose we define a relation ~ on the set of nonzero real
numbers R* = R\{0} by for all a , b E R*, a ~ b if and only if
ab>0. Prove that ~ is an equivalence relation. Find the
equivalence class [8]. How many distinct equivalence classes are
there?
, we are given a set of n items. Each item weights between 0 and
1. We also have a set of bins (knapsacks). Each bin has a capacity
of 1, i.e., total weight in any bin should be less than 1. The
problem is to pack the items into as few bins as possible. For
example Given items: 0.2, 0.5, 0.4, 0.7, 0.1, 0.3, 0.8 Opt
Solution: Bin1[0.2, 0.8], Bin2[0.5, 0.4, 0.1], Bin3[0.7, 0.3] Each
item must be placed...