Let Q1=x(1.1) ,Q2=x(1.2), Q3=x(1.3). Then Let Q= ln(3 +|Q1|+ 2|Q2|+ 3|Q3|), Then T= 5 sin2(100Q)
1) where x=x(t) solves x′′+x= tan(t), x(0) = 1, x′(0) = 2
2) where x=x(t) solves x′′−x=te^t, x(0) = 1, x′(0) = 2.
3) where x=x(t) solves x′′−x=t^2, x(0) = 1, x′(0) = 2
4) where x=x(t) solves x′′−2x′+x=(e^t/2t), x(1) = 1, x′(1) = 2
Please show all steps and thank you!
Let Q1=x(1.1) ,Q2=x(1.2), Q3=x(1.3). Then Let Q= ln(3 +|Q1|+ 2|Q2|+ 3|Q3|), Then T= 5 sin2(100Q) 1)...
1. Let Q1 = y(7), where y solves dy dx + 8x 2 = 5x, y(6) = 4. Let Q = ln(3 + |Q1|). Then T = 5 sin2 (100Q) satisfies:— (A) 0 ≤ T < 1. — (B) 1 ≤ T < 2. — (C) 2 ≤ T < 3. — (D) 3 ≤ T < 4. — (E) 4 ≤ T ≤ 5. 2. Let Q1 = y(1), where y solves dy dx + 1.7y = 5e 1.2x...
just number 3 1. Let Q1 , Q2, Q3, Q4 be constants so that f(z) = z4 + Qiz? + Q2z? + Q32+ Q4 is the characteristic polynomial of the matrix 42 1576 9 15 21-58 19 A76 -58 234 80 L9 19 -80 201J Let Q = In(3 + IQ1 + 2lQal + 3IQal + 4IQal). Then T = 5sin"(100Q) satisfies:--(A) 2. Let Qi s Q2 S Qs S Q4 be the eigenvalues of the matrix A of Question...
9. Let Q1 S Q2 be the eigenvalues of the matrix A and Qs 1 if Qi is a defective eigenvalue and Q. - 0 otherwise, where 86 100 01-81-94 T < 1 Let Q = 1013 + IQ1 + 2(Qal + 3(Qal). Then T = 5 sin2(100Q) satisfies:-(A) 0 (B) 1 T < 2. 9. Let Q1 S Q2 be the eigenvalues of the matrix A and Qs 1 if Qi is a defective eigenvalue and Q. - 0...
4. Let (Q1.Q2.Qs)T be the least squares solution of A(Q1,.Q2.Qs)T b, where r 3 -1 5 1 -1 -13 3 13 7 -5 -20 -10 13 3 L 16 13 -13J Let Q - In(3+ IQil+2 Q2l+3 Qsl). Then T-5sin (100Q) satisfies: -(A) 0ST<1. 4. Let (Q1.Q2.Qs)T be the least squares solution of A(Q1,.Q2.Qs)T b, where r 3 -1 5 1 -1 -13 3 13 7 -5 -20 -10 13 3 L 16 13 -13J Let Q - In(3+ IQil+2...
4. Let Q1, Q2 be constants so that f(Q 10.5x + 11.5x) dx = Q2e10.52 + Q1x2 + C, where C is a constant of integration. Let Q = ln(3+IQ.1+2Q2l). Then T = 5 sinº(1000) satisfies:- (A) 0 <T <1. (B) 1 <T <2. - (C) 2 <T <3. - (D) 3<T<4. - (E) 4 <T<5.
Question 1 Given the following diagram, answer questions 1.1 to 1.3: Price Q3 QEQo Q2 04 Quantity 1.1 P2 represents a price imposed by the government. What is the quantity of this good that would be exchanged in the market? A) Q. B) O C) D) Q3 E) Q. 1.2 To be effective, a price floor must lie A) above P, but below P. B) below P, but above P, C) anywhere above P, D) anywhere below P. E) within...
a) In the picture below, the 3 charges Q1, Q2 and Q3 are located at positions (-a,0), (a,0) and (0,-d) respectively. (The origin is the point halfway between Q1 and Q2.) Consider the special case where Q1, Q3 greater than zero and Q2 = -Q1. Select true or false for each statement. The force on Q3 due to the other two charges is zero. The electric potential at any point along the y-axis is positive. If Q3 is released from...
13. Let f(a) = r lnx for > 0. Let Q. be the point of inflection of S. Let Q3 = (Q2) be the minimum of f(x) for r > 0. Let Q = ln(3 + IQ1| + 2 Q2 + 3|Q31). Then T = 5 sinº(1000) satisfies:- (A) O ST < 1. - (B) 1 ST <2.-(C) 2 ST <3. - (D) 3 <T<4. - (E) 4 ST55.
HELP PLEASE!! a) In the picture below, the 3 charges Q1, Q2 and Q3 are located at positions (-a 0), (a,0) and (0,-d) respectively. The origin is the point halfway between Q1 and Q2) 2 b) In the previous problem let Q,-1.30 μΟ Q2 2.80pC and Q3 4.60 pC (Note that Q1 and Q2 are different now.) The distances are al 20 cm and d=2.80 cm. Calculate the potential energy of the charge configuration 1.44E12 J Start with charges at...
Problem6 a) In the picture below, the 3 charges Q1, Q2 and Q3 are located at positions (-a,0), (a,0) and (0,-d) respectively (The origin is the point halfway between Q1 and Q2.) 2 Consider the special case where Q1, Q3 greater than zero and Q2 =-Q1 Select true or false for each statement The electric field at the origin points solely in the positive y direction If Q3 is released from rest, it wil initially accelerate to the right The...