Question

Derive a single algebraic expression for the range as a function of V0, θ, and h...

Derive a single algebraic expression for the range as a function of V0, θ, and h (it should be simplified). Show that for h=0, you get the usual range equation. For this usual range equation, differentiate to prove that the maximum range is 45º.

Science   Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Derive a simplified expression for the change in internal energy of a liquid as a function...
Derive a simplified expression for the change in internal energy of a liquid as a function of temperature and volume using the RK equation of state.
Using MATLAB The range of an object shot at an angle θ (with respect to x-axis),...
Using MATLAB The range of an object shot at an angle θ (with respect to x-axis), with the initial velocity of V0 (in the absence of air resistance), is calculated by the following formula: range=(Vo^2/g)(sin(2theta)) where (0<=theta<=pi/2) And the trajectory of object is given by:     h=tan(theta).x-(g/2Vo^2*cos^2(theta)).x^2 .Where h is the height of the object at each x location and g = 9.81 m/s2. a) Using π/8 increment size for the angle and V0 = 10 m/s, plot the trajectories of...
A student throws a water balloon with speed v0 from a height h = 1.64 m...
A student throws a water balloon with speed v0 from a height h = 1.64 m at an angle θ = 29° above the horizontal toward a target on the ground. The target is located a horizontal distance d = 8.5 m from the student’s feet. Assume that the balloon moves without air resistance. Use a Cartesian coordinate system with the origin at the balloon's initial position. Part (a) What is the position vector, Rtarget, that originates from the balloon's...
Consider the function 1 ( 1 − x ) 4. To derive a power series, we...
Consider the function 1 ( 1 − x ) 4. To derive a power series, we should Start with the geometric series   ["Integrate", "Differentiate"] both the function and series  ["0", "1", "2", "3", "4", "5", "6"] times. Finally, divide by   ["1", "2", "3", "4", "5", "6"]         . Flag this Question Completing the previous question, we get the power series representation What is b?
please show all work thank you a) Derive the expression for the moment generating function for...
please show all work thank you a) Derive the expression for the moment generating function for the standard normal random variable Z. b) Suppose Z has a standard normal distribution. Use the method of distribution functions or the method of transformations to find the density function of Y = σZ + µ and identify the distribution. c). Using the moment generating function for Z obtained in problem a, find the moment generating function for Y = σZ + µ.
3. Let Y be a singleobservation from a population with density function. f(y)=  2y/θ2 0 ≤ y...
3. Let Y be a singleobservation from a population with density function. f(y)=  2y/θ2 0 ≤ y ≤ θ   f(y)=  0     elsewhere (d) Use the pivotal Y /θ to find a 100(1 − α)% upper confidence interval for θ, which is of form (−∞, θˆU ). For the following questions, suppose for some θ0 > 0, we wish to test H0 :θ = θ0v.s. H1 :θ < θ0 based on a single observation Y . (e) Show that a level-α test has the...
(8.0.10) In class we showed that intensity distribution for single slit diffraction is given by I(θ)...
(8.0.10) In class we showed that intensity distribution for single slit diffraction is given by I(θ) = I(0) [sin( β/ 2)/( β/2)]. ( β = ka sin(theta) , "a" is the slit width and k = 2π/λ ). (a) Show that the maxima in the diffraction pattern occur at θ for which tan( β/ 2) = β/2. (b) An obvious solution to this equation is β = 0, which corresponds to the central maximum. By sketching the functions tan(β/2) and...
1.Simplify the following functions using ONLY Boolean Algebra Laws and Theorems. For each resulting simplified function,...
1.Simplify the following functions using ONLY Boolean Algebra Laws and Theorems. For each resulting simplified function, sketch the logic circuit using logic gates. (30points) a.SimplifyF= (A+C+D)(B+C+D)(A+B+C) Hint:UseTheorem8 ,theorem 7 and distributive ̅̅b. Show that (Z + X)(Z +Y)(Y + X) = ? ? + ? ? ̅̅c. Show that (X +Y)Z + XYZ = ?.? (15 points for simplification and 15 points for Logisim diagrams) 2. Prove the below equation using Boolean Algebra Theorems and laws Write the name of...
In this question, you will carry out the algebraic equivalent to the diagrammatic analysis investigating the...
In this question, you will carry out the algebraic equivalent to the diagrammatic analysis investigating the effect of amenities on incomes and real-estate prices. To start, let the consumer utility function be given by q1/2c1/2a1/2, where c  is consumption of “ bread ” (a catch-all commodity), q is real estate (housing), and a is amenities, which are valued by the consumer given that a’s exponent is positive. Letting y denote income, it can be shown that the consumer demand functions for...
Homework 3 As you know very well from physics, if you hit a ball forward with...
Homework 3 As you know very well from physics, if you hit a ball forward with a certain angle and a certain speed, it makes an orbital movement. The height of the ball is determined by the equation given below. y(t)=y_0+v_y0 t-1/2 gt^2 Where y0 is the first location of the ball, vy0 is the initial vertical velocity of the ball and g is the gravitational acceleration. After the ball is thrown, the horizontal distance is determined by the following...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT