Akoranga 4 Mahi Tuatahi 🔗
- Open Quizizz on your device (phone or laptop)
- Get ready to play!
https://quizizz.com/admin/quiz/5c110c53e13e0f001a388fbb/meteors-comets-and-asteroids
Ngā Whāinga Ako 🔗
- Recall key terminology around meteorites
- Describe factors that affect the size and shape of an impact crater
Write the date and ngā whāinga ako in your book
Pātai 🔗
- Do you recall the Law of Conservation of Energy? Check with the person next to you!
Whakatika 🔗
Energy cannot be created or destroyed, it can only be transferred or transformed.
Pātai: Describe These Transformations 🔗
- Miles is playing football and kicks the ball into the air upfield to a striker.
- Toby gets up in the morning to go for a run. He eats three Weet-Bix before he goes.
- Phoenix goes bungee jumping near Wanaka.
Write the answers in paris, in your book.
Whakatika 🔗
- Kinetic (foot) –> elastic + sound + heat –> kinetic + gravitational (ball) –> kinetic + sound + heat + pontential as the striker catches the ball.
- Chemical –> potential + kinetic as he gets up –> kinetic as he runs
- Potential –> kinetic –> elastic potential at the bottom
Pātai: Energy in Meteors 🔗
What energy transformations do meteoroids undergo as they fall towards and onto a planet/moon?
Whakatika 🔗
- In space they have gravitational potential & kinetic energy
- As they fall, gravitational potential energy is transformed into more kinetic energy
- Some of this kinetic energy is dissipated as heat/light/sound as it impacts the atmosphere
Pātai 🔗
What happens to the rest of the kinetic energy if the meteor doesn’t completely break up in the atmosphere?
Whakatika 🔗
The kinetic energy is transferred into the ground, creating an impact crater and throwing out debris!
Gravitational Potential Energy / Pūngao tō ā-papa 🔗
The potential an object has to fall in a gravitational field.
\begin{aligned} E_{p} &= mass \times gravity \times height \newline E_{p} &= m \times g \times h \end{aligned}
Pātai: What can we change about a meteoroid to give it more gravitational potential energy?
Whakatika 🔗
- Increase its mass
- Increase its height (distance away from Earth) in the gravitational field
Kinetic Energy / Pūngao Neke 🔗
Energy an object in motion has
\begin{aligned} Energy &= \frac{1}{2} mass \times velocity^{2} \newline E &= \frac{1}{2}m \times v^{2} \end{aligned}
Pātai: What can we change about a meteorite to give it more kinetic energy?
Whakatika 🔗
- Increase its mass!
\begin{aligned} E &= \frac{1}{2} \times 10 \times 10^{2} &&= 500J \newline E &= \frac{1}{2} \times 20 \times 10^{2} &&= 1,000J \end{aligned}
- Increase its velocity (has a greater effect)!
\begin{aligned} E = \frac{1}{2} \times 10 \times 10^{2} = 500J \newline E = \frac{1}{2} \times 10 \times 15^{2} = 1,125J \end{aligned}
Akoranga 5 Mahi Tuatahi 🔗
- Brainstorm some characteristics of a crater that could change depending on the energy of the impact?
Whakatika 🔗
- Crater depth
- Crater width
- Amount/volume of debris ejected
- Distance that debris is ejected
Conservation of Energy 🔗
Typically to increase the energy of an impact in a simulation we increase the height that it is dropped from, thereby giving it more gravitational potential energy to be converted to kinetic energy (increasing its impact velocity).
\begin{aligned} E_{p} &= E_{k} \newline m \times g \times h &= \frac{1}{2}m \times v^{2} && \text{Mass cancels out} \newline g \times h &= \frac{1}{2} \times v^{2} && \text{Re-arrange for v} \newline 2 \times g \times h &= v^{2} \newline \sqrt{2 \times g \times h} &= v \end{aligned}
Theoretical vs Real-World 🔗
\begin{aligned} v = \sqrt{2 \times g \times h} \end{aligned}
- This gives the theoretical impact velocity of a rock dropped within Earth’s gravitational field.
- Pātai: What assumption are we making here?
- Whakatika: That energy is conserved
- Pātai: What happens to some of that energy?
- Whakatika: That some energy is lost to the atmosphere as light/heat/sound.
- Whakakapi/Conclusion: Real-world velocity is less than the theoretical maximum velocity.
Pātai 🔗
\begin{aligned} v &= \sqrt{2 \times g \times h} \newline E_{k} &= \frac{1}{2} \times m \times v^{2} \end{aligned}
- Calculate the impact speed of an object dropped from $1m$
- Calculate the impact speed of an object dropped from $2m$
- Calculate the impact speed of an object dropped from $5m$
- Calculate the impact kinetic energy of a $10kg$ object travelling at $3000ms^{-1}$
- Calculate the impact kinetic energy of a $750kg$ object travelling at $5000ms^{-1}$
Ngohe: Google Earth Tour 🔗
- Open Google Classroom and find the Google Earth link
- Follow through the tour – make sure to read more on each stop!
Ngohe: Quizizz 🔗
https://quizizz.com/admin/presentation/5fcd762e8e241c001b80de03/meteoroids-meteor-or-meteorites