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My first real prezi

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rod oliphant

on 23 January 2014

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Transcript of My first real prezi

My first real prezi
hey I'm new to this...
hmm... there seems to a little problem?
got work it out
So I can import a .ppt presentation?
sure can
My inserted powerpoint
Lesson Objective:
To learn about:
formulas and functions in excel.
how to show formulas and functions in a spreadsheet.




The diagram shows two circles and four equal semi-circular arcs.

The area of the inner shaded circle is 1.

What is the area of the outer circle?

When asked how old she was the teacher replied:

My age in years is not prime but
odd and when reversed and added to
my age you have a perfect square.

Or you can reverse and subtract,
and again you have a perfect square.

The diagram shows a square with two lines from a corner to the middle of an opposite side. The rectangle fits exactly inside these two lines and the square itself.

What fraction of the square is occupied by the shaded rectangle?

A large window consists of six square panes of glass as shown.








Each pane is x m by x m and all the dividing wood is y m wide.

The total area of the glass is 1.5m2 and the total area of the dividing wood is 1m2. Find the values of x and y.

C12

C11

C10

C9

B8

B7

B6

B5

Can you make this shape from a piece of card. You can only cut and fold the card – you are not allowed to use glue or sellotape.

?

Exactly how many minutes is it before six o’clock if 50 minutes ago it was four times as many minutes past three o’clock?

A shop sells handles for garden brooms which are made up of cylinders of wood, diameter 5cm.

I bought three of these and, to keep them together, put a rubber band round each end of the bundle. How long will each rubber band be?

One night two candles one of which was
3cm longer than the other were lit.

The longer one was lit at 5.30pm and the shorter one at 7pm.

At 9.30pm they were both the same length.

The longer one burned out at 11.30pm
and the shorter one burned out at 11pm.

How long was each candle originally?

A builder can build either luxury houses
or standard houses on a plot of land.

Planning regulations prevent the builder from
building more than 30 houses altogether, and he wants to build at least 5 luxury houses and at least 10 standard houses.

Each luxury house requires 300m2 of land, and each standard house require 150m2 of land. The total area of the plot is 6500m2.

Given that the profit on a luxury house is £14000 and the profit on a standard house is £9000, find how many time of each house he should build to maximise his profit.

In a recent football match, Blackburn Rovers beat Newcastle United 2-1. What could the half-time score have been?

How many different ‘routes’ are there to any final score? For example, for the above match, putting Blackburn’s score first the sequence could be:

0-0 → 0-1 → 1-1→ 2-1
or 0-0 → 1-0→ 1-1→ 2-1
or 0-0 → 1-0→ 2-0→ 2-1

So in this case there are three routes.

Is there a pattern between the final score and the number of routes?

B4

B3

B2

B1

Example

The object of this puzzle to create a "fence" that connects dots horizontally or vertically, but not diagonally. The numbers in the grid indicate how many sides of the fence go around that space. Try to find as many different solutions as you can for each problem. In the example shown, there are three different solutions.

Can you make the shape from a piece of card. You can only cut and fold the card – you are not allowed to use glue or sellotape.

These parts of the shape should stick up at right angles to the desk

These parts of the shape should lie flat on the desk

A4

A3

A2

A1

There are six people in the Green family:
2 parents, 2 girls and 2 boys.
They all sit around the table as shown below.


The two girls never sit opposite or next to each other.
The two boys never sit opposite or next to each other.
The two parents never sit opposite or next to each other.
How do the Green family sit at the table?

The integers from 1 to 9 are listed on a whiteboard

1, 2, 3, 4, 5, 6, 7, 8, 9

The mean of all the numbers in the list is 5.

Some extra eights and nines are added to the list. The mean of the list is now 7.3

How many eights and nines are added?

When Mr and Mrs Brown married, the sum of their ages was 44.

The difference between their ages was one-sixth for the sum of their ages 10 years before their marriage.

How old were Mr and Mrs Brown
when they married?

A shop increased the price of its carpets by 20%

Sales of the carpets dropped by 20%

Did the shop’s profits from carpet sales rise or fall?

The ratio a:b is 1:2, the ratio a:c is 2:3, the ratio c:e is 1:4 and the ratio d:e is 2:5

What is the ratio b:d in its lowest terms?

How many of the cubes have
3 red faces
2 red faces
1 red face
0 red faces

What would the answers be for an n x n cube?

Can you find a pattern that works for cuboids?

A 6 x 6 cube is painted red. It is then cut up into a number of identical cubes as shown in the picture.

Granny’s watch gains 30 minutes every hour, whilst Grandpa’s watch loses 30 minutes every hour. At midnight, they both set their watches
to the correct time
of 12 o’clock.

What is the correct
time when their two
watches next agree?

6

3

5

4

7

2

8

1

Divide a rectangular piece of paper into eight squares and number them on one side only as shown in the diagram.

Now try and fold the sheet so that the squares are in order with 1 face up on top through to 8 at the bottom.

5

6

3

2

4

7

8

1

B12

B11

B10

B9

Which is a better fit – a square peg in a round hole or a round peg in a square hole?

The diagram shows a semi-circle and an isosceles triangle which have equal areas. What is the value of tan x°



M

L

K

J

H

G

F

E

D

C

B

A

COLUMNS
A Two 2s and two 5s; four numbers are odd
B Two 3s and two 7s; all numbers are odd
C Total is 31; L is twice G
D Only one even number
E Total is 30
F Two 4s, two 6s and two 8s

ROWS
G Total is 31
H A plus B equals F; there are no 3s
J Two 7s surround two boxes totalling 4
K A is lower than F
L Contains two 5s and two 2s
M Contains two 3s and two 6s

√2

√5

√8

(√5 + √20)

C4

C3

C2

C1

A large rectangular piece of card is (√5 + √20) cm long and √8 cm wide.

A small rectangle √2 cm long and √5 cm wide is cut out of the piece of card.

What percentage of the original rectangle remains?

The numbers 1 to 9 each appear four times in the grid, with no two identical or consecutive numbers horizontally or vertically adjacent. Where a number appears more than once in a row or column, it is specifically stated in the clues.

252

126

56

21

6

1

126

70

35

15

5

1

56

35

20

10

4

1

21

15

10

6

3

1

6

5

4

3

2

1

1

1

1

1

1

1

5

5

4

3

2

1

0

4

3

2

1

0

Answers



5

1

3

2

4

3

1

5

1

7

2

5

4

Place the digits 1 to 7 into the empty squares so that each digit appears once in every row and column, once in each of the outlined white regions, and once in each of the seven grey squares.

This one has 16 solutions – can you find them all?

O

W

T

E

N

O

+

E

N

O

Y

E

N

O

M

E

R

O

M

+

E

V

A

S

Each letter in the following puzzles represents a number between 0 and 9. No two letters can represent the same number.

There are 800 women in a village. 3% of the women wear 5 bracelets. Of the remaining 97%, ½ wear 3 bracelets and ½ wear 7 bracelets. How many bracelets are worn altogether?

Area of 15 circles = Area of ? hexagons

5/6 of the circle is shaded pink

4/5 of the hexagon is shaded yellow

A12

A11

A10

A9

D

C

G

D

C

G

H

G

F

B

C

C

G

B

C

B

A

D

C

D

E

D

C

B

A

C

F

B

F

G

H

J

K

4

X

K

J

H

G

F

In this multiplication each letter represents a different digit between 0 and 9.

Form a pathway from the box marked ‘start’ to the box marked ‘FINISH’ moving horizontally, vertically (but not diagonally). The number at the beginning of every row and column indicates how many boxes in that row or column your pathway must pass through.

EXAMPLE

FINISH

START

3

3

3

4

4

3

4

2

FINISH

START

7

4

3

4

3

5

8

1

2

2

1

7

7

1

5

6

4

1

3

4

In this long-division problem, each letter represents a different digit between 0 and 9.

Each row and column is to have each of the letters A, B and C, and two empty squares. The letter outside the grid shows the first or second letter in the direction of the arrow.

A2↑

B1↑

A2↑


C2


C1



B1



A1


B2


A2↓

C1↓

C8

C7

C6

C5

2

6

4

0

1

6

8

0

1

+

6

7

3

9

1

5

7

2

4

3

6

3

1

5

6

4

7

2

3

4

2

7

3

6

2

6

4

3

7

5

1

5

3

1

6

6

7

1

2

4

5

1

4

5

2

7

5

7

2

4

6

1

3

0

4

0

5

1

3

2

2

3

0

3

0

1

4

2

3

4

0

3

0

P

B

G

B

P

B

A1

Fell by 4%

A2

20 yrs and 24yrs

A3

fifteen 8’s and six 9’s

A5

40

A6

£35

A7

l = 2.5cm, w = 1.2cm, h = 10cm, volume = 30cm3
volume = √(pqr)

A8


A9

A10

A11

A12

18

4000





206, 216, 236, 286, 231, 271, 281, 291, 432, 482, 407, 417, 427, 457, 467, 492

A4

e.g.

Answers


12cm2

25cm2

3cm2

A8

A7

A6

A5

0

4

0

5

1

3

2

2

3

0

3

0

1

4

2

3

4

0

3

0

Try to find the vessels in the diagram. Some parts of boats or sea squares have already been filled in. A number next to a row or column refers to the number of occupied squares in that row or column. Boats may be positioned horizontally or vertically, but not diagonally. No two boats or parts of boats are in adjacent squares – horizontally, vertically or diagonally.

Destroyer:

Cruiser:

Battleship:

Aircraft Carrier:

The diagram shows a rectangular box.

The areas of the faces are 3, 12 and 25 square centimetres.
What is the volume of the box?

If the areas of the faces are p, q and r, what is the volume of the box in terms of p, q and r?

Flash Jack went to the cash point. He drew out the same amount of money as he had in his pocket. He then spent £40 on new clothes.

Jack went back to the cash point. He drew out
the same amount of money as he had in his pocket.
He then spent a further £40 on new clothes.

Jack did this a third time.
He then had no money left.
How much money did he have with him to start?

Jay and Joy are peeling potatoes for a dinner party.

They each start with the same number of potatoes to peel.

Every minute, each of them peels two potatoes, and Jay sneakily throws one of his unpeeled potatoes on Joy’s pile.

After 10 minutes, Joy has three times as many potatoes still to peel as Jay.

How many potatoes did each of them
have to start with?

6

8

3

6

3

9

M

4

2

5

8

5

2

L

8

6

1

3

7

5

K

4

9

7

1

3

7

J

6

4

2

9

1

5

H

8

1

9

4

7

2

G

F

E

D

C

B

A

FINISH

START

7

4

3

4

3

5

8

1

2

2

1

7

7

1

5

6

4

1

3

4

A2↑

B1↑

A2↑


C2


B

C

A

A

B

C

C1



B1


B

C

A


A1


A

B

C

B2


C

A

B

A2↓

C1↓

2

1

9

7

8

4

X

8

7

9

1

2

4

2

6

4

2

6

0

6

5

1

2

2

6

1

2

1

3

4

2

4

7

4

2

1

3

2

5

1

Answers


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