Can any one explain the claim for me please? I cannot see why thats true as p is greater than 1, surely we will have extra terms.
To me its like it is calming (a+b)^2 <= a^2 + b^2
Any help will be much appreciated.
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Can any one explain the claim for me please? I cannot see why thats true as p is greater than 1, surely we will have extra terms. To me its like it is calming (a+b)^2 <= a^2 + b^2 Any help will be...
I need all details. Thx 2. Give an example of a matrix with the indicated properties. If the property cannot be attained, explain why not (a) A is 2 x 4 and has rank 3. (b) A is 3 × 3 and has dete...
I need all details. Thx
2. Give an example of a matrix with the indicated properties. If the property cannot be attained, explain why not (a) A is 2 x 4 and has rank 3. (b) A is 3 × 3 and has determinant 1. (c) A is 3 × 6 and has a 3 dimensional row space and a 6 dinensional column space (d) A is 3 × 3 and has a 2 dimensional null space. (e) A is...
what I need for is #2! #1 is attached for #2. Please help me! Thanks 1. In class we showed that the function f : R → R...
what I need for is #2!
#1 is attached for #2.
Please help me! Thanks
1. In class we showed that the function f : R → R given by (if>o 0 if a S0 was smooth (but not real analytic). Note that f(x) approaches a horizontal asymptote (y = 1) as a goes to positive infinity. (a) Show that f(x)+f(1-2)メ0 for all x E R, so that g : R → R given by g(x)- 70 is also a...
For number 25, can someone explain to me how they got (2^(ab-b)+2^(ab-2b)+2^(ab-3b)+...+(2^(ab-ab)) and how they reache...
For number 25, can someone explain to me how they got
(2^(ab-b)+2^(ab-2b)+2^(ab-3b)+...+(2^(ab-ab)) and how they reached
to that conclusion?
For number 29, can someone explain to me how "it can't be
greater than the greatest common divisor of a-b and b"? I would
think that gcd(a, b) would be greater than gcd(a-b, b) because "a"
and "b" are bigger than "a-b" and "b" so that confused me. Thank
you!
25. Ifn e N and 2n - 1 is prime, then...
Could I have help with entire question please. P+1 pt1 for any 2. In this question we will show by first principles tha...
Could I have help with entire question please.
P+1 pt1 for any 2. In this question we will show by first principles that xpdz = p>0 a) Prove that (b) Use the formula (k +1)3- k3k23k +1 repeatedly to show that (for any n) m n (n+1) 7n and thus k2 mav be written in terms ofk- . Specifi- k-1 cally rL Note: An induction argument is not required here. (c) Using the same method with (complete) induction, or otherwise,...
x+2 7 21. multiple choice. Any iten may! y have more than one correct answer. 2....
x+2 7 21. multiple choice. Any iten may! y have more than one correct answer. 2. what is the domain of f(x) = x²-3x-28 (10 m) (-2,-4) u (-4,-2) +(-2,7) v (7,) b) (-2,-4) u (-4,7) 0 (7,-) c) (-0, -u) u 17, s ) d) (-2,-2) u (-2,-) e) (-4,7) 22, 22, which equation can be used to find the equation of a line that passes through (2,-5) and is perpendicular to 2x + 3y = 7? (1 pt)...
Could I have help with entire question please. P+1 pt1 for any 2. In this question...
Could I have help with entire question please.
P+1 pt1 for any 2. In this question we will show by first principles that xpdz = p>0 a) Prove that (b) Use the formula (k +1)3- k3k23k +1 repeatedly to show that (for any n) m n (n+1) 7n and thus k2 mav be written in terms ofk- . Specifi- k-1 cally rL Note: An induction argument is not required here. (c) Using the same method with (complete) induction, or otherwise,...
Assume that we have three independent observations: where Xi ~ Binomial(n 7,p) for i E { 1.2.3). The value of p E (0, 1) is not known. When we have observations like this from different, independent...
Assume that we have three independent observations: where Xi ~ Binomial(n 7,p) for i E { 1.2.3). The value of p E (0, 1) is not known. When we have observations like this from different, independent ran- dom variables, we can find joint probabilities by multiplying together th ndividual probabilities. For example This should remind you the discussion on statistical independence of random variables that can be found in the course book (see page 22) Answer the following questions a...
Please all thank you Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that t...
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
I need help with exercise #2. Your help will be really appreciated and rated. MAXWELL'S EQUATION...
I need help with exercise #2. Your help will be really
appreciated and rated.
MAXWELL'S EQUATION I. Maxwell's Equation: Our first (of mony) distribution functions. Very important A. The "Maxwell-Boltzman speed distribution" gives the speed distribution, fiv), of particles confined to NN()d, which a volume, V, and in thermal equilibrium at a temperature, T. () is the number of particles moving within dv of a speed, v Distributions of this type can be considered as the product of three terms...
I need all details. Thx
2. Give an example of a matrix with the indicated properties. If the property cannot be attained, explain why not (a) A is 2 x 4 and has rank 3. (b) A is 3 × 3 and has determinant 1. (c) A is 3 × 6 and has a 3 dimensional row space and a 6 dinensional column space (d) A is 3 × 3 and has a 2 dimensional null space. (e) A is...
what I need for is #2!
#1 is attached for #2.
Please help me! Thanks
1. In class we showed that the function f : R → R given by (if>o 0 if a S0 was smooth (but not real analytic). Note that f(x) approaches a horizontal asymptote (y = 1) as a goes to positive infinity. (a) Show that f(x)+f(1-2)メ0 for all x E R, so that g : R → R given by g(x)- 70 is also a...
For number 25, can someone explain to me how they got
(2^(ab-b)+2^(ab-2b)+2^(ab-3b)+...+(2^(ab-ab)) and how they reached
to that conclusion?
For number 29, can someone explain to me how "it can't be
greater than the greatest common divisor of a-b and b"? I would
think that gcd(a, b) would be greater than gcd(a-b, b) because "a"
and "b" are bigger than "a-b" and "b" so that confused me. Thank
you!
25. Ifn e N and 2n - 1 is prime, then...
Could I have help with entire question please.
P+1 pt1 for any 2. In this question we will show by first principles that xpdz = p>0 a) Prove that (b) Use the formula (k +1)3- k3k23k +1 repeatedly to show that (for any n) m n (n+1) 7n and thus k2 mav be written in terms ofk- . Specifi- k-1 cally rL Note: An induction argument is not required here. (c) Using the same method with (complete) induction, or otherwise,...
x+2 7 21. multiple choice. Any iten may! y have more than one correct answer. 2. what is the domain of f(x) = x²-3x-28 (10 m) (-2,-4) u (-4,-2) +(-2,7) v (7,) b) (-2,-4) u (-4,7) 0 (7,-) c) (-0, -u) u 17, s ) d) (-2,-2) u (-2,-) e) (-4,7) 22, 22, which equation can be used to find the equation of a line that passes through (2,-5) and is perpendicular to 2x + 3y = 7? (1 pt)...
Could I have help with entire question please.
P+1 pt1 for any 2. In this question we will show by first principles that xpdz = p>0 a) Prove that (b) Use the formula (k +1)3- k3k23k +1 repeatedly to show that (for any n) m n (n+1) 7n and thus k2 mav be written in terms ofk- . Specifi- k-1 cally rL Note: An induction argument is not required here. (c) Using the same method with (complete) induction, or otherwise,...
Assume that we have three independent observations: where Xi ~ Binomial(n 7,p) for i E { 1.2.3). The value of p E (0, 1) is not known. When we have observations like this from different, independent ran- dom variables, we can find joint probabilities by multiplying together th ndividual probabilities. For example This should remind you the discussion on statistical independence of random variables that can be found in the course book (see page 22) Answer the following questions a...
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
I need help with exercise #2. Your help will be really
appreciated and rated.
MAXWELL'S EQUATION I. Maxwell's Equation: Our first (of mony) distribution functions. Very important A. The "Maxwell-Boltzman speed distribution" gives the speed distribution, fiv), of particles confined to NN()d, which a volume, V, and in thermal equilibrium at a temperature, T. () is the number of particles moving within dv of a speed, v Distributions of this type can be considered as the product of three terms...
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