The slope of a line passing through points (1, 2) and (3, 8) is:

• A) 2/3
• B) 6
• C) 3/2
• D) 3

The point where the x- and y- axis cross. (0,0)

• A) Y-intercept
• B) Slope
• C) Origin
• D) X-intercept

The magnitude of two different complex numbers ${Z_1}$ and ${Z_2}$ ____________

• A) Maybe the same
• B) Always different
• C) zero
• D) Always the same

All letters in a word LOVE taken all at a time can be arranged in

• A) 24 ways
• B) 12 ways
• C) 4 ways
• D) 8 ways

How many Permutations of the letters of the word BOOK are there?

• A) 11
• B) 14
• C) 12
• D) 13

In how many ways can 4 people be arranged in a circle?

• A) 12
• B) 6
• C) 24
• D) 3

If I subtracted 3 from each coordinate point (-2 3), what would be my new coordinates?

• A) (1, 0)
• B) (5,0)
• C) (-1,0)
• D) (-5,0)

From a deck of 52 cards, in how many ways can 5 cards be selected?

• A) 1,598,960
• B) 2,598,850
• C) 2,598,960
• D) 2,598,000

What is the sigma notation of the series 3+5+7+9 ?

• A) $$\sum\limits_{n = 1}^4 {(n} - 1)$$
• B) $$\sum\limits_{n = 1}^4 {(2n} + 1)$$
• C) $$\sum\limits_{n = 1}^4 {(2n} - 1)$$
• D) $$\sum\limits_{n = 1}^4 {(n} + 1)$$

How many different ways can the letters of the word "TIGER" be arranged?

• A) 10
• B) 24
• C) 120
• D) 60

The equation of a line passing through points (1, 4) and (3, 10) is:

• A) y+10 = 2(x - 3)
• B) y - 4 = 3(x - 1)
• C) y+4 = 2(x - 1)
• D) y- 10 = 3(x - 2)

The absolute value of the complex number $Z = 4 + 3i$ is __________

• A) 6
• B) 12
• C) 1
• D) 5

Identify the type of sequence: 1,1/2,1/4,1/8,…

• A) Arithmetic
• B) Convergent geometric
• C) Harmonic
• D) Divergent geometric

The range of the cosine function is between ______.

• A) 0 and 1
• B) 0 and -1
• C) -1 and 0.5
• D) -1 and 1

data:image/png;base64,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.

• A) data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABoAAAAaCAYAAACpSkzOAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACeSURBVEhL7ZXBCQQhDEUz24HYikfvYg12YAlagR1ZhhVYgT04o2Su65plZGF9EIQv+BBiPOoFLOCF6+NsEZnfE+WcwVoL3ntMJmnt/Y5SSnXOtSfQK4SAO3MMb2SMAa01XEJMaAxFMUaQUgLnHBMaf9x137JFZJaJhpPhJqXUJ4MQApM5hqI2ftrhTXIXY6wqpbr8U/ZXTmaLyCwSAZwIMCqVYBv/4AAAAABJRU5ErkJggg==.
• B) data:image/png;base64,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.
• C) data:image/png;base64,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.
• D) data:image/png;base64,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.

The trigonometric functions with the property that they keep repeating themselves are called _____.

• A) cosine functions
• B) periodic functions
• C) tangent functions
• D) sine functions

$\cos ( - \pi ) = .....$

• A) 0.5
• B) -1
• C) 0
• D) 1

Which branch of mathematics is most closely related to trigonometry?

• A) Algebra
• B) Geometry
• C) Calculus
• D) Statistics

sin⁡(sin⁡-1(x))= ________.

• A) -x
• B) x
• C) 1
• D) x2

$sin( - \frac{\pi }{4}) = .....$

• A) $\sin (\frac{\pi }{4})$
• B) $- \sin (\frac{\pi }{4})$
• C) $- sec(\frac{\pi }{4})$
• D) $cosec(\frac{\pi }{4})$