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144. Figure FE-15 shows the graphs of a linear function and a quadratic function in realnumber rectangular coordinates. The origin (0, 0) is where the x and y axes intersect. The graphs intersect at two points. Suppose we consider these two functions as a system. Based on the information shown, (a) there are two solutions; both are ordered pairs of real numbers. (b) there is a single solution with multiplicity 2; it is an ordered pair of reals. (c) there is a single solution with multiplicity 2; it is an ordered pair of complex numbers. (d) there are two solutions; one is an ordered pair of reals, and the other is an ordered pair of pure imaginary numbers. (e) there are two solutions; one is an ordered pair of reals, and the other is an ordered pair of complex (but not real) numbers. 145. Figure FE-16 shows the graphs of two quadratic functions in real-number rectangular coordinates. The origin (0, 0) is where the x and y axes intersect. The functions are f (x) = a1x 2 + b1x + c1 and g (x) = a2x 2 + b2x + c2 where all the coefficients and constants are real numbers, and a1 and a2 are both nonzero. The graphs intersect at a single point. How can we change this system into one that we can be certain has no real solutions (a) We need more information to answer this. (b) We can decrease the value of c1, leaving everything else the same.

When Voyager passed by Neptune in 1989, it proved to have a more interesting atmosphere, at least visually, than its aquamarine cousin. There were dark spots and bright clouds; one of the clouds raced around Neptune independently of other weather phenomena and was named Scooter for this reason. There was an oval-shaped spot of deep indigo, similar in shape to but about half the diameter of Jupiter s Great Red Spot. This system had winds that blow faster than those on any other planet in the Solar System, approximately three times the speed of the wind in a maxitornado on Earth. The Great Dark Spot, which was as large in diameter as the Earth, disappeared after a few years. Apparently the self-sustaining forces that keep storms alive on Jupiter are not as effective on Neptune.

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Inertial instrument speci cations quantify various aspects of sensor performance: range, bandwidth, linearity, random walk, rate random walk, etc. A subset of these parameters specify the expected behavioral characteristics of the stochastic sensor errors. The purpose of this example is to illustrate the relationship between these parameters, the sensor data, and the stochastic error model. The section has two goals: to illustrate how the parameters of the instrument error models are determined from a set of instrument data; and to clarify how the data from an instrument speci cation data sheet relates to the type of Gauss-Markov model discussed in Section 4.6. The example will focus on a gyro error model using a simpli ed version of the error model described in [9, 10] after setting all the icker noise components to zero. The methodology is similar for accelerometers [11]. This section contains a very basic description of the error model and model parameter estimation method. Many details of the technical procedures have been excluded.

5: 6: 7: 8: 9: 1 4 6 15 8 3 75 10 35 7 54 48 15 3 88 28 119 17 180 210

There are varied types of materials for sustainable building. Some to consider are listed below: Waste management Air quality Green building materials Used building materials Certified wood materials Energy conservation Renewable energy equipment Recycling programs To give you an idea of the types of materials that you could be dealing with as a green builder, consider the following list: Concrete Masonry Metals Wood Plastics Composites Thermal protection Moisture protection Openings Finishes Specialties Equipment Furnishings Special construction Conveying equipment Plumbing HVAC

public static class MyEditText extends EditText { private Rect mRect; private Paint mPaint; public MyEditText(Context context, AttributeSet attrs, Map params) { super(context, attrs, params); mRect = new Rect(); mPaint = new Paint(); mPaint.setStyle(Paint.Style.STROKE); mPaint.setColor(0xFF0000FF); } @Override protected void onDraw(Canvas canvas) { int count = getLineCount(); Rect r = mRect; Paint paint = mPaint; for (int i = 0; i < count; i++) { int baseline = getLineBounds(i, r); canvas.drawLine(r.left, baseline + 1, r.right, baseline + 1, paint); } super.onDraw(canvas); } } @Override protected void onCreate(Bundle icicle) { super.onCreate(icicle); final Intent intent = getIntent(); final String type = intent.resolveType(this); final String action = intent.getAction(); if (action.equals(Intent.EDIT_ACTION)) { mState = STATE_EDIT; mURI = intent.getData(); } else if (action.equals(Intent.INSERT_ACTION)) { mState = STATE_INSERT;

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