How to calculate square meter

    • [DOC File]LIFE IN A SQUARE METER COMMUNITY

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      meter sticks graph paper specimen containers. markers thermometer hand lens. trowels newspaper/tray hammer. stereoscopes moisture probe. microscope string. PROCEDURE: 1. Select an area and using a meter stick, twine and markers mark off a square meter plot. 2. Sketch the square meter plot (top view).

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    • [DOC File]Area Worksheet

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      6. Calculate the length of the diagonal of a rectangle with a base of 10 cm and a height of 6 cm. 7. A rectangular field has a length of 170 m and a width of 28 m. Calculate: 1 The area of the field in hectares. 2 The price to re-seed the field if each square meter costs $15. Trapezium Problems. 1. Find the area of the following trapezium: 2.

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    • [DOC File]Cal Poly Pomona

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      1.67 15 45 135 A wind of 30 m/s produces ___ times as much power per square meter as does a wind of 10 m/s. A. 27 9 3 36 If the wind blows for one year at a steady 10 m/s, the energy we could get in this year per square meter of cross section through the use of a windmill would be about ___ kWh. 2200 P/m2=6.1×10−4v3(365*24) * 40% = A

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    • [DOC File]1.2 UNITS OF MEASUREMENT

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      Table 2: Physical Quantities and Their Units symbol SI measurement units symbol unit dimensions distance d meter m m mass m kilogram kg kg time t second s s electric charge* Q coulomb C C temperature T Kelvin K K amount of substance n mole mol mol luminous intensity I candela cd cd acceleration a meter per second squared m/s2 m/s2 area A square ...

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    • [DOC File]1

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      Where x is the distance from the leading edge in meters and P and τ are in newtons per square meter. Calculate the normal and axial forces, the lift and drag, moments about the leading edge, and moments about the quarter chord, all per unit span. Also calculate the location of the center of pressure. Ans. θ = 0 degree → → → → α=0 degree

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    • [DOC File]Chapter 2

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      Calculate the power passing through each square meter of this imaginary sphere in watts per square meter. Explain why this number represents the maximum power per square meter that can be collected by a solar collector in Earth orbit.

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