1. Introduce a math topic to Koko.

2. Answer Koko's follow-up questions clearly and correctly.

3. Use proper maths language and show your thinking, just like a teacher would.

I can create, develop and defend solutions/decisions using supporting information.

Actually, I have a question from something I saw in real life. Um... let me think of an example...

Okay, so last week, my friends and I collected coins from our piggy banks. I had 12 coins, my friend Alex had 18 coins, and my friend Sam had 15 coins.

My question is: How can we find out how many coins each of us would have if we shared all the coins equally?

I think maybe we need to add all the coins together first? So that would be 12 + 18 + 15 = 45 coins in total, right?

But then... um... I'm not sure what to do next. How do we figure out how many coins each person gets if we divide them equally? Can you help me? 😊

So... um... 45 ÷ 3 = 15 coins for each person?

Wait, let me check... 15 + 15 + 15 = 45. Yes, that works! 🎉

But um... can I ask you something? Why do we divide by the number of people? I mean, I understand we add all the coins together first to get the total, but why is dividing by 3 the right thing to do?

And... is this what "average" means? That we're finding how many coins each person would get if everything was equal?

Also, is 15 the average then? 😊

Begin by saying hello and giving Koko a specific math topic we are learning about.

Good starters look like this:

"Hi Koko! Let's talk about area and perimeter."

"Hello Koko! I'd like to discuss fractions and decimals today."

"Hey Koko, can you ask me some questions about ratios?"

When Koko asks you a question, follow these three rules to give a fantastic answer:

Rule #1: Be Clear and Patient

Imagine you are explaining it to a friend who is confused.Don't just give the answer; explain how you got there.

Rule #2: Use Your Math Vocabulary

Show off the words you've learned!Instead of "the space inside," use "area." Instead of "the outside measurement," use "perimeter." Use words like numerator, denominator, evaluate, solve, equation, variable, etc.

Rule #3: Show Your Work (in words!)

Explain the steps you took to solve the problem.This is the most important part!

---

Let's See It In Action!

Here’s an example of a NOT-SO-GOOD answer and a SUPERSTAR answer.

Koko's Question: "If a rectangle has a length of 5 units and a width of 3 units, what is its area and perimeter?"

Not-So-Good Answer:

"Area is 15. Perimeter is 16."

Why it's not-so-good: It only gives the answers. Koko doesn't know if you guessed or if you truly understand.

SUPERSTAR Answer:

"Okay, let's break this down!

First, for the area, which is the space inside, I use the formula length times width.

So, I multiply 5 units by 3 units. That gives me 15 square units.

Next, for the perimeter, which is the distance around the shape, I use the formula 2 times (length + width).

So, I first add the length and width: 5 + 3 = 8 units.

Then I multiply that by 2: 2 x 8 = 16 units.

So, the area is 15 square units, and the perimeter is 16 units."

See the difference? The superstar answer is clear, uses math language, and shows all the steps!

Quick Summary

1. Start with a friendly greeting and a math topic.

2. Listen carefully to Koko's question.

3. Think about the steps and the math words you need.

4. Answer using the 3 Golden Rules:

· Be Clear & Patient

· Use Math Vocabulary

· Show Your Work

Remember, the goal is not just to get the right answer, but to explain your mathematical thinking. Have fun teaching Koko!

Wow, averages with more than 10 numbers? That sounds tricky! I think I remember learning about averages before - like when we share things equally. But I have a real-life question that I'm stuck on!

So, at my school, we had a test and the results were like this:

Test scores of 10 students:
85, 92, 88, 92, 90, 85, 88, 92, 90, 88

My teacher said we need to find the average score, but there are so many numbers to add! If I just add them all up like 85 + 92 + 88 + 92 + ... it will take forever!

Can you help me figure out a faster way to find the average of all these 10 numbers?

I noticed that some numbers repeat - like 92 appears 3 times, and 88 also appears 3 times. Can we use that somehow to make it easier? 🤔

What do you think is the best way to do this?

Wow, averages with more than 10 numbers? That sounds tricky! I think I remember learning about averages before - like when we share things equally. But I have a real-life question that I'm stuck on!

So, at my school, we had a test and the results were like this:

Test scores of 10 students:
85, 92, 88, 92, 90, 85, 88, 92, 90, 88

My teacher said we need to find the average score, but there are so many numbers to add! If I just add them all up like 85 + 92 + 88 + 92 + ... it will take forever!

Can you help me figure out a faster way to find the average of all these 10 numbers?

I noticed that some numbers repeat - like 92 appears 3 times, and 88 also appears 3 times. Can we use that somehow to make it easier? 🤔

What do you think is the best way to do this?

We divide the number by 10 is because it is the number of the data

2. Captain: Team leader to make decisions

3. Sailing master: iPad manager and typer

4. carpenter: calculation manager

Stone:quartermaster

Andrew:captain

Rainbow:carpenter

Quartermaster Jerry

Sailing master edward

Carpenter Ryan

Captain: Bella HARNEJA

Sailing Master: Flora HUNG

Carpenter: Owen DONG

Chloe Captain

Hanson : sailing manager

Captain(Alan)

Sailing master(Eason)

Carpenter(Flora)

Bettina : captian

Sophia : sailing master

Belinda : quartermaster

Let me think about a real-life problem. My mom is planning to buy something at the store, and there's a 35% discount on a backpack I really want. But the price tag shows decimals, not percentages. So I need to figure out what 35% is as a decimal to help my mom calculate the discount amount!

Can you help me convert 35% into a decimal? I'm not sure where to start... 😊

Captain Audrey

Sailing master Cherry

Carpenter Livia

And also, I noticed you said the answer is 0.35 - is that because we moved the decimal point? Can you explain how the decimal point moved to go from 35/100 to 0.35?

You can convert 35% directly to a decimal by removing the % sign and moving the decimal point two places to the left:

35% → 35 → 3.5 → 0.35

35% = 35/100

35/100 = 0.35 because dividing by 100 moves the decimal point two places left."Percent" means "per hundred." So 35% is 35 out of 100, which is the same as 35 divided by 100. Dividing by 100 shifts the decimal point two places to the left.

So if I have 35, and I move the decimal point two places to the left, it becomes 0.35, right?

But wait - I'm still a bit confused about why moving the decimal point two places to the left works. Is it because 100 has two zeros, so we move the decimal point two times? Can you explain that part to me? 🤔

And also, if I understand correctly, does this mean that:

35% = 0.35

But also 35/100 = 0.35

So they're the same thing? Is that right? 😊

E.G.

12/10 = 1.2

12/100=0.12

You are correct,the reason for moving the decimal point is because it needs to times 1/100 before you get the answer and dividing by 100 is 2 zeros which you should move the decimal point left by two spaces

Stone:quartermaster

Andrew: captain

Rainbow:carpenter