In November, we are going to design free-standing pendulums that can draw or paint as they swing to and fro!
A pendulum is an object, hung from a fixed point, that
swings freely back and forth under the action of gravity. The back and forth
movements of a pendulum are called oscillations.
(I could watch that sand pendulum allll daaaay 😍)
Kids love to ride the swings at the playground. The motion
of a tire swing demonstrates the physics of a pendulum. The swing is supported
by chains that are attached to a fixed point at the top of the swing set, which
allow it to move freely back and forth.
The Foucault Pendulum is named for the French physicist Jean
Foucault, who used it to demonstrate the rotation of the earth in 1851. It was
the first experiment to give simple, direct evidence of the Earth's rotation.
Check out this cool video that explains how the Foucault Pendulum proves the rotation of our amazing planet, Earth.
Let's design a pendulum!
Research pendulums and use items from around your house to
complete this challenge.
Send Mrs. Sol pictures or movies of your experiment to share
in class.
The standard algorithm for division may work for you...
DIVIDE
MULTIPLY
SUBTRACT
BRING DOWN
CHECK!
BUT, I have two new strategies that give you a little more freedom with numbers!
You can choose numbers without having to be so precise with each step of the process.
Suppose that we want to solve the equation
324 ÷ 2
First, draw a box with the dividend on the inside and the divisor on the outside.
Then, think in multiples to find a number that is close, but does not go over. Think 10s, 100s, 1000s!
2 x 100 = 200
Subtract and write the answer in the next box.
Repeat until you are left with a number that is smaller than the divisor.
Let’s take a look at one more example.
In this example, we will solve
453 ÷ 4
Draw a box with the dividend on the inside and the divisor on the outside.
Think in multiples to find a number that is close, but does not go over.
Think: 10s, 100s, 1000s!
Think 2s and 5s!
Subtract and write the answer in the next box.
Keep going until you are left with a number that is smaller than the divisor.
When all is said and done, there is a 1 left over...
that's your REMAINDER!
113 r 1 or 113 1/4
The area model strategy works with 2-digit divisors too!
Here's an example from page 20 in your Math Activity Book:
Step 1:Think of a few easy X facts for the divisor.
Step 2:Subtract from the dividend an easy multiple of the
divisor (e.g. 100x, 10x, 5x, 2x). Record the partial quotient in a column to
the right of the problem.
Step 3: Repeat until the dividend has been reduced to zero
or the remainder is less than the divisor.
Step 4:Add the partial quotients to find the quotient.
Let’s solve 679 ÷ 5
Click on the images above for a closer look.
Visit Shelly Gray's math website for the videos above and many other helpful math lessons!
This month we are going to design catapults that will FLING autumn-ish projectiles 6 feet or more!
Catapults use weights and levers to send large rocks or
other things into the air. They were commonly used as weapons during the Middle
Ages. Catapults do not throw as far as modern weapons do and are not useful in
modern warfare.
During the Medieval Period, catapults were used as weapons
to throw rocks or other things such as hot tar, that would cause damage to
something else. Often, catapults were set on higher ground or on castle towers
to let them shoot farther. They shot rocks to break castle walls or hot tar to
set the target on fire.
Let's design mini-catapults!
Use items from around your house to design a free-standing mini catapult that will launch October themed projectilesfarther than 6 feet! Projectiles can be anything related to fall - apples, mini pumpkins, acorns, fall-colored pompoms, Halloweeny stuff, etc.
Send Mrs. Sol pictures or movies of your experiment to share in class.