Question

1. Calculate using basic arithmetic operators: a. \frac{3^4 - 6 \times 2.5}{14 + 2^3} b. $(1 + 2)^3 \times (4 + 2 \frac{2}{8.8}) 2. Calculate using basic arithmetic operators and basic built-in functions: a. \frac{log_{10}(36)}{\sqrt{64} + 3} + log_2(8) b. e^2 + 2 \times \frac{24 + 12}{ln(12)} (Hint: use the Matlab help command to learn about the exp & log functions) 3. Define the variables x = 6, y=-14, z=2x+y and calculate: a. x + |y| - z b. \frac{\sqrt{z+3}}{(y + x)^2} (Hint: use the Matlab help command to learn about the abs function.) 4. Prompt the user for two values, both in metres, representing the lengths of the catheti or legs (non- hypotenuse sides) of a right angle triangle. Then compute the length of the hypotenuse of this triangle, and display the length of the hypotenuse in the command window. (Hint: Remeber our good friend Pythagoras)

          1. Calculate using basic arithmetic operators:
a.
\frac{3^4 - 6 \times 2.5}{14 + 2^3}
b. $(1 + 2)^3 \times (4 + 2 \frac{2}{8.8})

2. Calculate using basic arithmetic operators and basic built-in functions:
a. \frac{log_{10}(36)}{\sqrt{64} + 3} + log_2(8)
b. e^2 + 2 \times \frac{24 + 12}{ln(12)}
(Hint: use the Matlab help command to learn about the exp & log functions)

3. Define the variables x = 6, y=-14, z=2x+y and calculate:
a. x + |y| - z
b. \frac{\sqrt{z+3}}{(y + x)^2}
(Hint: use the Matlab help command to learn about the abs function.)

4. Prompt the user for two values, both in metres, representing the lengths of the catheti or legs (non-
hypotenuse sides) of a right angle triangle. Then compute the length of the hypotenuse of this triangle,
and display the length of the hypotenuse in the command window.
(Hint: Remeber our good friend Pythagoras)

1. Calculate using basic arithmetic operators:
a.
(3^4 - 6 ×2.5)/(14 + 2^3)
b. (1 + 2)^3 × (4 + 2 (2)/(8.8))

2. Calculate using basic arithmetic operators and basic built-in functions:
a. (log10(36))/(√(64) + 3) + log2(8)
b. e^2 + 2 ×(24 + 12)/(ln(12))
(Hint: use the Matlab help command to learn about the exp log functions)

3. Define the variables x = 6, y=-14, z=2x+y and calculate:
a. x + |y| - z
b. (√(z+3))/((y + x)^2)
(Hint: use the Matlab help command to learn about the abs function.)

4. Prompt the user for two values, both in metres, representing the lengths of the catheti or legs (non-
hypotenuse sides) of a right angle triangle. Then compute the length of the hypotenuse of this triangle,
and display the length of the hypotenuse in the command window.
(Hint: Remeber our good friend Pythagoras)

Added by Dylan B.

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