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In your own words, explain the difference between intersecting and perpendicular lines. Can two lines exist that are not intersecting or parallel? Explain your answer.
Next, I want you to find an example of intersecting, perpendicular, and parallel lines from the "real world". You will explain each of the three examples and POST A PHOTO directly into the your message for each example (do not attach). It must be a photograph of real world object(s), i.e. not a textbook diagram (any with words) or hand-drawn picture. A gold-star if you can find any of these properties actually occurring in nature (not made-made or man-caused in any way).
Apply the order of operations to solve.
Find X from the following equation
Five outside of the square root symbol then 3 under the square root symbol plus 15 outside of the square root symbol then 3 under the square root symbol plus 12 outside the square root symbol then 3 under the square root symbol plus 32.
Plotting points & then sketching the curves
Find the union of two sets.
Find the cost to remove the pollutant
Use the technique as specified in this lecture under the section Completing the Square to Determine the solutions (roots) of the equation. Verify each root by plugging the root back into the equation and performing the computation
Find the domain and range of the function f(x) = √(5 - x). On a set of axes, give a sketch graph of f(x). Describe, in words, how the graph of f(x) = (x + 1)2 + 4(x + 1) - 1 would look on the same set of axes.
Also, if the zero vector is included among the vectors {v1, v2, ..., vk}, why would this mean that these vectors are linearly dependent?
determine the distributive rule for quotients? this inv olves
Select appropriate set elements and distinguish between sets, subsets, and proper subsets.
Determine whether the following relation represents a function. If the relation is a function then state domain and range?{(-1,-6),(2,-6),(3,-6),(4,-6)}Does the given relation represents a function?
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