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< Question 10 of 10 Submit How many moles of HCl are there in 75.0 mL of 0.485 M HCI? mol 1 4 2 5 3 6 + x 100 Tap here or pull up for additional resources
I need help with these Laplace problems:) (1 point) Find the Laplace transform of <9 f(t) = { 0, " I(t - 9)?, 129 F(s) = (1 point) Find the inverse Laplace transform of e-75 F(s) = 52 – 2s – 15 f(t) = . (Use step(t-c) for uc(t).) (1 point) Find the Laplace transform of 0. f(t) t<5 112 – 10t + 30, 125 F(s) =
2019-1 PHYS 100 - General Physics I: Mechanics and Thermodynamics 2 EREN . Homework 6 Problem 7.63 < 5 of 6 > Constants Periodic Table Part A How much work is done by the horizontal force Fp 150 N on the 18 kg block of the figure(Figure 1) when the force pushes the block 7.5 m up along the 32 frictionless incline? Figure < 1 of 1 Express your answer using two significant figures. AXO O O ? SUS =...
* For the function f(x) = (3x + 5 if x 20 6 if x < 0. find f(-10)
< 16 of 32 > Part A 250 mL of a 6.0 M HNO3 stock solution is diluted using water to 100 mL. How many moles of HNO3 are present in the dilute solution? View Available Hint(s) 60 moles 0.15 moles 0.6 moles 1.5 moles Submit Part B How many mL of a 14.0M NH3 stock solution are needed to prepare 200 mL of a 4.20 M dilute NH3 solution? ► View Available Hint(s) 600 ml 0.060 mL 840 mL...
Will a precipitate of BaSO_3 form if solution of 10 mL 0.050 M Ba(NO_3)_2 is added to 15 mL of a 0.020 M Na_2SO_3? (K_sp = 5.0 times 10^-10) A. Yes, because Q < K B. Yes, because Q > K C. No, because Q < K D. No, because Q > K
2019-1 PHYS 100 - General Physics I: Mechanics and Thermodynamics 2 EREN <Homework 6 Problem 7.55 Constants Per A baseball (m 130 g) traveling 32 m/s moves a fielder's glove backward 20 cm when the ball is caught Part A What was the average force exerted by the ball on the glove? Express your answer using two significant figures. EVO AD Submit Request Answer
(6) Fundamental Theorem of Line Integrals F = <M,N> = < 2xy, x² + y2 > (6a) Show that F is a Conservative Vector Field. (6b) Find the Potential Function f(x,y) for the Vector Field F. (60) Evaluate W = | Mdx + Ndy from (5,0) to (0,4) over the path C: È + K3 = 1 с
Problem 6: 10 points Assume that observable is a random variable W = min X, <i<5 where {X; : 1<i<5} are independent and uniformly distributed on the unit interval (0 < x < 1). 1. Derive CDF for W, that is F(w) = PW <w]. 2. Evaluate density function, f(w) and identify it. 3. Find expected value of W. 4. Determine variance of W.
Computing a fourier series : Compute the Fourier series for the function f(2)= {I 0 if – <r<0 1 if 0 <<< on the interval -1 <I<.