b) f (x1, xo, y1, yo) = m (0, 4, 5, 8, 9,
10, 12, 13, 14, 15)
mo = 0000 = x1'xo'y1'yo'
m4 = 0100 = x1'xoy1'yo'
m5 = 0101 = x1'xoy1'yo
m8 = 1000 = x1xo'y1'yo'
m9 = 1001 = x1xo'y1'yo
m10 = 1010 = x1xo'y1'yo
m12 = 1100 = x1xoy1'yo'
m13 = 1101 = x1xoy1'yo
m14 = 1110 = x1xoy1yo'
m15 = 1111 = x1xoy1yo
The Canonical SOP is
f = x1'xo'y1'yo' + x1'xoy1'yo'+ x1'xoy1'yo+ x1xo'y1'yo'+
x1xo'y1'yo+x1xo'y1'yo+ x1xoy1'yo'+ x1xoy1'yo+ x1xoy1yo'+
x1xoy1yo
c) Given
f = x1'xo'y1'yo' + x1'xoy1'yo'+ x1'xoy1'yo+ x1xo'y1'yo'+
x1xo'y1'yo+x1xo'y1'yo+ x1xoy1'yo'+ x1xoy1'yo+ x1xoy1yo'+
x1xoy1yo
f = x1'y1'yo'(xo' + xo)+ x1'xoy1'yo+ x1xo'y1'(yo'+ yo)+x1xo'y1'yo+
x1xoy1'(yo'+ yo)+ x1xoy1(yo'+ yo)
{ By Distributive law PQ+PR= P(Q+R) }
f = x1'y1'yo'(1)+ x1'xoy1'yo+ x1xo'y1'(1)+x1xo'y1'yo+ x1xoy1'(1)+
x1xoy1(1)
f = x1'y1'yo'+ x1'xoy1'yo+ x1xo'y1'+x1xo'y1'yo+ x1xoy1'+
x1xoy1
f = x1'y1'(yo'+ xoyo)+ x1xo'y1'(1+yo)+ x1xo(y1'+ y1) {
By Distributive law PQ+PR= P(Q+R) }
f = x1'y1'(yo'+ xo)(yo'+ yo)+ x1xo'y1'(1+yo)+ x1xo(y1'+
y1) { By Distributive law P+QR = (P+Q)(P+R) }
f = x1'y1'(yo'+ xo)(1)+ x1xo'y1'(1)+ x1xo(1) { We know that P+P'=1
}
f = x1'y1'(yo'+ xo)+ x1xo'y1'+ x1xo
f = x1'y1'yo'+ x1'xoy1'+ x1xo'y1'+ x1xo
f = y1’yo’+x1yo’+xoy1’+x1xo+x1y1’
The Simplified SOP is f = y1’yo’+x1yo’+xoy1’+x1xo+x1y1’
By Using K-map

The Simplified SOP of f = y1’yo’+x1yo’+xoy1’+x1xo+x1y1’
please simplest part c donot use kmap thank you brtho the canoni cal Sum oP Products...
i know a b c d e but i dont
know f g h i and j please solve only ' f g h i and j' thank u
4) Jaintpor f tue cont rand vas Xand 4 en(a) Answer the question (2) → fing)-xy oswa , os46ì a) Conpaile the arginl puf of X as in Is). c) Compate the conditional pdf fou (ug) asin 15).。 Compute consitrono why or why nat? on ef the random, variable is the...
Calculus 2 Please use best handwriting as possible! Thank you
Given /(x) = show the details of how to obtain the 3 MacLaurin polynomial for this function (6 p 17) Given f(x)=sin(21x), show the details of how to obtain the MacLaurin scries for this function. 18) Write 0.2121 as a fraction of two integers using a geometric series 19) Evaluate the improper integral: 21 dx x
Please show steps and work on how to find part C. Thank
you!
A survey of 36 randomly selected students who dropped a course was conducted at a college. The following results were collected. Complete parts (a) through (c). (a) Construct a contingency table for the two variables. Course Personal Male Work Female 0 (b) Test whether gender is independent of drop reason at the a= 0.1 level of significance. What are the hypotheses? Full data set o M Work...
o, Nhat is-the Sum of he Finite arthmche Seriks ST df 1. What is the simplest form of the radical expression? 625x20y8 2. How can you write the expression with a rationalized denominator? V49 2 3. What is the solution to the equation? 16 = (x-2 ) Page 14 a + 4Let f(x)-x+7 and gx)Fd((-3) S. Graph the function y 2Vx +4 10 8 6 10 10 6 -10 6. Is the relationship between the variables in this table a...
Please do it in c++ please show steps as much as possible to help me understand the code thank you Credit Card error detection check -> Luhn Algorithm, (http://www.freeformatter.com/credit-card-number-generator-validator.html#cardFormats) From the rightmost digit, which is the check digit, moving left, double the value of every second digit; if the product of this doubling operation is greater than 9 (e.g., 7 * 2 = 14), then sum the digits of the products (e.g., 10: 1 + 0 = 1, 14: 1...
Please solve
the problems from 7_8
Digital
system
please just
answer 7_8
thank you
1 Chapter 3 problems 1. Minimize the following Boolean functions into sum-of-products form using a K-majp (a) F(z, y, ;) = Σ(0, 1, 2, 3, 5, 6) (b) F(a,b, c) 20,1,4,5,7) (c) F(z,y,2)s Σ(1.3.5.7) (d) F(a, b, c) 0,4,7) 2. Minimze the following Boolean functions into sum-of-products form using a K-map (b) Fla,b,c)= Π(0.1.4.5.7) (c) F(z, y,z)= Π(2,4,6) (d) F(a,b,c)-Π(1,2,3,4) 3. Minimize the following Boolean functions...
QUESTION 26 AND 31 PLEASE SHOW STEPS THANK
YOU SO MUCH
J-2 J-V4-z² Ji 26. Let be the region below the paraboloid x2 + y? = z – 2 %3D that lies above the part of the plane * + Y + z = I in the first octant. Express f (x, y, z) dV as an iterated integral (for an arbitrary function J). 27. Assume J (ª, Y, 2) can be expressed as a product, f (x, y, z)...
Please show how to works with
type. Thank you.
Gene Frequencies We will let p designate the frequency (=proportion) of gene B in a population, and we will let q designate the frequency of gene b. Since these are the only two alleles for that characteristic, then p + q = 1. (When all possible outcome frequencies are added, the sum of their frequencies must equal one (certainty)]. Now let us assume that completely random mating and offspring survival occurs...
please show all the work. if you use excel please show the
screenshots. Thank you !
Question 5 (25pts) Suppose the athletic director at a university would like to develop a regression model to predict the point differential for games played by the men's basketball team. A point differential is the difference between the final points scored by two competing teams. A positive differential is a win, and a negative differential is a loss. For a random sample of games,...
Please answer the 3 part question below. Thank you!
Question 1
Recorded weight losses in lbs for 21 participants of three
different diet programs were:
a) Run Hartley’s F-max test. Does evidence
suggest the variances could be different at
the α = 5% level of significance? Explain, and show any work you
can.
b) The other ANOVA conditions (normality,
independent random samples) were reasonably
satisfied, so I ran an analysis of variance, and here is the
incomplete table of output....