Surds
Indices
Probability
Changing the Subject
Evaluating
100

Simplify √63

3√7

100

6* 67

610

100

You have 1 die, you roll an odd number. The probability for rolling an odd number is...

1/2

100

Solve for x:

x - 4 = 7

x = 11

100

Evaluate:

16(x-12x)0

16

200

Simplify √(25/36)

5/6

200

(2b)3

8b3

200

The probability of rolling a 9 on two dice given that the first dice rolled a three

1/6

200

Solve for x:
2xy = 4

x = 2/y

200

root(25/49)

5/7

300

Simplify √63 - Simplify √4

5

300

2(2x2y2)3

16x6y6

300

The letters of the word probability are placed in a bag. The sum of the probabilities of picking each letter is...

11/11 or 1

300

Solve for x:

x- 5y2 = 4y2

x = 3y

300

If x = 5, what is y? 

x- x + 4 = 2y

y = 12

400

Simplify √45 + √20

5√5

400

(f* f3)/f2

f5

400

You have 2 die, you roll a 7. The probability for rolling a 7 is...

1/6

400

Solve for x:

2/x + 5 = 3y

x = 2/(3y-5)

400

Evaluate:  (16)3/4 

8

500

Simplify √(27x2) + √(75x2)

8x √(3)

500

(4r2t4)3/t12

64r6

500

A six-sided die is thrown 50 times. Using the list below, how does the theoretical probability of rolling a 3 compare to the experimental probability of rolling a 3? Number on Die How Many Times it Landed on that Number 

1=8    2=6    3=7    4=12    5=10    6=7

The theoretical probability is higher than the experimental probability. (Theoretical = 17%, Experimental = 14%)

500

Solve for x:

4y/x2 = 1/y

x = 2y

500

Let x = 2. What does this give for the expression 

x- 3x2 + 2x -1 ?

-1

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