Find the number of bytes each of the following instructions takes: i. LDI R19, 0x5 ii. JMP iii. ADD R11, R3 iv. LDS R23, 0x100
i) LDI R19, 0x5 = 2 bytes
ii) JMP = 3 Bytes
iii) ADD R11,R3 = 1 byte
iv) LDS R23,0x100 = 4 Bytes
Find the number of bytes each of the following instructions takes: i. LDI R19, 0x5 ii....
A balanced redox equation must have which of the following: I. The same number of each type of atom on both sides of the equation II. The total number electrons lost in the oxidation equal to total number of electrons gained in the reduction III. The same total charge of all ionic species on both sides of the reaction IV. H 20 present as a product or a reactant O I, II, and III I and 11 I, III, and...
(i) Find an orthonormal basis {~u1, ~u2} for S (ii) Consider the function f : R3 -> R3 that to each vector ~v assigns the vector of S given by f(~v) = <~u1, ~v>~u1 + <~u2; ~v>~u2. Show that it is a linear function. (iii) What is the matrix of f in the standard basis of R3? (iv) What are the null space and the column space of the matrix that you computed in the previous point? Exercise 1. In...
3. For each of the following functions, (i) Determine the domain, (ii) Find their first derivatives, (iii) Find their second derivatives, (iv) Determine whether they are globally concave? Why or why not? (a) f(x) = 4x? - (b) f(x) = ln(22 - 2) (c) f(x) = e
I wish to have a computer whose machine-level instructions are all 32 bits each. If I want to have all instructions of the form add R1, R2, R3 where R1, R2 and R3 are registers. What is the maximum number of registers that my machine can have, if my computer must have at least 500 different instructions? 0 8 0 16 0 32 64 0128 256 512 1024 I wish to have a computer whose machine-level instructions are all 32...
Answer the following for a PBr3 molecule. (I) total number of valence electrons (II) Lewis structure (III) the number of electron domains (IV) the number of bonding domains (V) the number of nonbonding domains (VI) molecular geometry.
Find a description of the solution set of each system of linear equations below by car rying out the following steps. (i) Use Gaussian elimination to find the solution set S as you did in Chapter 1. (ii) Find a point Q and a set of points B:- (Pi. P2... so that S-Q+Span IB. (iii) show that B is a basis for L :--Span B. what is the dimension of the space L? (iv) Describe S as looking like either...
For each of the following functions, (i) find the constant c so that f(x) is a pdf of a random variable x, (ii) find the cdf F(x)-P(XSX), (iii) sketch graphs of the pdf f (x) and the distribution function F(x), and (iv) find μ and σ2. (a) f (x) x3/4, 0 <x<c (b) f (x)-(3/16x-,-c < x c
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Problem 1. Consider a disk with block size B=1024 bytes. A block pointer is P = 8 bytes long, and a record pointer is R =7 bytes long. A file has r=5,000,000 EMPLOYEE records of fixed- length. Each record has the following fields: NAME (30 bytes), SSN (9 bytes), DEPARTMENTCODE (9 bytes), ADDRESS (35 bytes), PHONE (9 bytes), BIRTHDATE (8 bytes), SEX (1 byte), JOBCODE (4 bytes), SALARY (4 bytes, real number). An additional byte is used as a deletion...