known force vector : F=-ikr - jky. compare the work value of the particles moving through the following path : (a) (1. 1) (4, 1) (4, 4) (b) (1. 1) (1.4) (4.4) (c) (1.1) (4, 4) along x y. with the formula : F.dr J(1.1)
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- Force on q, by q, = 79.889N Force on q, by q, = 79.889N 91 O cm 3 4 5 7 8 10 Charge 1 Charge 2 Force Values -4 μC 2 μ Scientific Notation -10 10 -10 10 1 cmModern PhysicsDerive the equation above to form the answer highlighted. Show the solution. Derive the equation ∆t = 2/cv √(∆tnot/2)² + (V∆t/2)² and it should come up with that highlighted answer below. So it means that you need to show the process of the solution on how that equation comes up with that highlighted answer.What is the square root of 1023? (Hints: 10 is an integer number. Integer numbers are exact, they don't have any uncertainty. The result however is going to be a real number. Computers approximate real numbers using floating point numbers. Floating point numbers have a given number of significant figures or digits. LON-CAPA typically expects 3, 4 or 5 digits. 2 or 1 is not enough, 6 or more is too many. Very large or very small numbers are expressed in scientific or exponential notation like the number above. Numbers in scientific notation are entered to computer software - like LON- CAPA as 1.23E15 or 1.23e15, for example; and 1.23E-15 or 1.23e-15, if the exponent is negative. If both the number and the exponent are negative, then you type -1.23E- 15 or -1.23e-15. On calculators the button is usually labelled as 'EE', but 'E' or 'EEX' or 'Exp' are also possible.)
- A) Given the vectors A⃗ A→ and B⃗ B→ shown in the figure ((Figure 1)), determine the magnitude of B⃗ −A⃗ B→−A→. B) Determine the direction of B⃗ −A⃗ C) Determine A⃗ −B⃗ A→−B→ without using your answer in parts AA and BB. Then compare your results and see if they are opposite. Determine the magnitude of A⃗ −B⃗ A→−B→. D) Determine the direction of A⃗ −B⃗ A→−B→.I need help with a University Physics 1 (significant figures) - The problem is described in the image below:A syringe has an area of 9 cm2 in the barrel of the syringe and then narrows down to an area of 0.31 mm2 at the needle end. If a force of 9 N is applied to the syringe, what is the force produced at the tip of the needle?