Numerade

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A particle is moving with acceleration a(t)=12t+10. its position at time t=0 is s(0)=1 and its velocity at time t=0 is v(0)=9. What is its position at time t=6?

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Question 3 1 pts Laser light of wavelength 600 nm travels through vacuum in the +z direction, and at the intial time the magnetic field of this wave points in the ____ direction at point P. At ____ x $10^{-15}$ seconds after the initial time, the electric field at P point in which direction? +y, 1 [Choose] +y, 2 -x +x, 1 +x, 2 [Choose] [Choose]

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Part A A boat has an initial speed of 16 ft/s. Then it increases its speed along a circular path of radius $\rho$ = 80 ft at the rate of $\dot{v}$ = (1.5s) ft/s², where s is in feet. Determine the normal component of the boat's acceleration at s = 11 ft. Express your answer in feet per second squared to three significant figures. $a_n$ = Submit Request Answer Part B Determine the tangential component of the boat's acceleration at s = 11 ft. Express your answer in feet per second squared to three significant figures. $a_t$ = Submit Request Answer

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Find both the vector equation and the parametric equations of the line through (1,5,1) that is perpendicular to the lines x = 3-5t, y = 3+9t, z=4-5t and x = -5t, y = 3+t, z=4-t, where t = 0 corresponds to the given point. The vector equation is (x,y,z) = + Find the parametric equations of the line through (1,5,1) in the direction of the vector v=uxw. The parametric equations are x = y= z= (Use the answer from the previous step to find this answer.)

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When Reese opens the pipes to fill the pool, she finds that only the slower pipe is working. Write a rational equation that you can use to find out how long it will take to fill the pool under these circumstances. Explain how you came up with your equation.

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5. Shareholder's equity NatureApp, Inc. has current assets of $2,030, net fixed assets of $9,780, current liabilities of $1,640, and long-term debt of $4,490. What is the value of the shareholders' equity amount for this firm?

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bright fringe A central fringe B C D E dark fringe

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Chapter 1: Invitation to Biology Key Terms animals archaea atom bacteria biology biosphere cell community consumer control group critical thinking data development DNA ecosystem eukaryotes experiment experimental group fungi genus growth homeostasis hypothesis inheritance law of nature model molecule nutrient organ organism organ system photosynthesis plants population prediction probability producer prokaryotes protist pseudoscience reproduction sampling error science scientific method scientific theory species statistically significant taxon taxonomy tissue traits variable

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Use the following wave function $\Psi(x, t)$ to find the following information $\Psi(x, t) = \left(\frac{2am}{\pi h}\right)^{1/4} e^{-amx^2/h}e^{-ait}$ (4) Find $\Delta x = \sqrt{\langle x^2 \rangle - \langle x \rangle^2}$ (5) What would $\Delta p$ to be in order for $\Delta x$ to agree with the uncertainty principle? Important integral: $2 \int_0^\infty x^2 e^{-ax^2} dx = \frac{1}{2a} \sqrt{\frac{\pi}{a}}$

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Find KCL and KVL? R2 I1 R1 I2 2 3k? 1 1mA Is I3 R4 R3 1k? 4 5 10I1 1.5k? 5k? 0V 3 V1 0

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irene m.