Determine the following values. (a) The digital equivalent obtained for VA = 3.580V. (b) The total conversion time for (a)

If power is set to .80, this implies:   a) that the Type I error is set to .20 b) that the Type II error is set to .20 c) that the alpha level is set to .08 d) that the beta is .80 as well

Two monoenergetic neutron beams of intensities I1=2x1010 neutrons/cm2.s and I1=1x1010 neutrons/cm2.s intersect at an angle of 30o. Calculate the neutron flux and current in the region where they intersect.

A patient is diagnosed to have Po cancer cells at time t = 0 and these cells grow subsequently according to P = −aP(M – P) where P(t) is the number of the cells at time t while a and M are two given positive constants. The patient will die when the number of bugs approaches infinity. Consider the case Po > M for the prognosis of the patient, i.e., find the time the patient has left to live.

You plotted a graph of current vs. voltage and found the slope of the best fit line is m± Am = 4.69 ± 1.79 Amps/Volt. The resistance can be calculated from the slope by knowing: R = 1 m The fractional uncertainty in the slope is equivalent to the fractional uncertainty in the resistance: AR R = Am m Calculate the uncertainty in the resistance, AR in units of (ohms), then enter the raw value (no units) into the box below. Round to two decimal places. AR=

The voltage V (volts), current I (amperes), andresistance R (ohms) of an electric circuitare related by the equation V = IR. Suppose that V is increasing atthe rate of 1 volt/sec while I is decreasing at the rate of 1/3 amp/sec. Let t denote time in seconds. What is the value of dI/dt?

Experimental studies show that the pVpV curve for a frog's lung can be approximated by p=10v^3−67v^2+220, with v in mL and p in Pa. Find the work done when such a lung inflates from zero to 6.5 mL volume.

The intensity of radiation at 10 ft was 200 R/hr. If the technologist moved to 5 ft from the source of radiation, what would the exposure be? O a. 400 R/hr Ob. 800 R/hr Oc. 100 R/hr Od, 50 R/hr

You put two 100-Ohm resistors in series, each with an uncertainty you measured to be 1 Ohm. What is the uncertainty on the combined resistance of the two resistors in series? (this answer for this question uses the rules for a mix of systematic and random uncertainties)

QUESTION 8 Find the uncertainty in a calculated electrical potential difference from the measurements of current and resistance. Electric potential difference depends on current and resistance according to this function V(I,R) = IR. Your measured current and resistance have the following values and uncertainties I = 2.4 Amps, 81 = 0.2 Amps and R = 29.5 Ohms and SR = 0.6 Ohms. What is the uncertainty in %3! %3D the , SV ? Units are not needed in your answer.