Angles – Instruments of Allah Explain what Angels are. Angels are spiritual beings created by Allah from light. These beings are sinless and are invisible to the human eye. They can take on spiritual form or human form. Angels accompanied humans in their lives by guiding and protecting them through their difficulties. Provide an example from the Qur’an and the Hadith. “Then we sent to her our angel‚ and he appeared before her as a man in all respects” Qur’an 19:17 “Prophet Muhammad said‚ "I
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Frederick Douglass is an orator‚ newspaper editor‚ and significant civil rights activists in the nineteenth century. Douglass provides a glimpse inside the true depth and extent of slavery in the excerpt “Learning to Read”. Douglass uses three modes of persuasion to connect to his audience as he gives a first-hand account of the struggles he faces to free himself mentally and physically from slavery. Through effective use of ethos‚ logos‚ and pathos‚ Douglass argues the importance of literacy
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parallelogram‚ the opposite sides are equal and the opposite angles are equal. 2. Prove that diagonals of a rhombus bisect each other at right angles. 3. Two adjacent angles of a parallelogram are as 2:3. Find the measure of each of its angles. 4. Prove that the diagonals of a square are equal and bisect each other at right angles. 5. If an angle of a parallelogram is two-third of its adjacent angle‚ then what is the smallest angle of the parallelogram? 6. The length of diagonals of a rhombus
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length. Opposite angles are equal in size. b) Rectangle Opposite sides of a rectangle are parallel and equal in length‚ All angles are equal to 90°. c) Square Opposite sides of a square are parallel and all sides are equal in length‚ All angles are equal to 90°. d) Rhombus All sides of a rhombus are equal in length‚ Opposite sides are parallel‚ Opposite angles of a rhombus are equal‚ The diagonals of a rhombus bisect each other at right angles. Rectangles
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Quadrilaterals *4 sides * Sum of interior and exterior angles is 360® Parallelogram Kite Trapezoid 1. Opposite sides are parallel 1. Two pairs of consecutive sides congruent 1. One pair of parallel sides 2. Opposite sides are congruent 2. Diagonals are perpendicular 2. Consecutive angles are supplementary 3. Opposite angles are congruent 3. One pair of opposite angles are congruent 4. Consecutive angles are supplementary 4. Shorter diagonal is bisected Isosceles Trapezoid 5. Diagonals
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The angle formed by two intersecting arcs is called a spherical angle. Like a plane triangle‚ the spherical triangle has also six parts – three angles and three sides. The sides a‚ b‚ and c are measured by the corresponding faces of the trihedral angle. Important Propositions from Solid Geometry: 1. If two sides are equal‚ the angles opposite are equal and conversely. 2. If two sides are unequal‚ the angles opposite are unequal and the greater side is opposite the greater angle and conversely
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Shading: Shadow Angles When attempting to shade a window‚ the absolute azimuth and altitude of the Sun are not as important as the horizontal and vertical shadow angles relative to the window plane. These can be calculated for any time if the azimuth and altitude of the Sun are known. Horizontal Shadow Angle (HSA) This is the horizontal angle between the normal of the window pane or the wall surface and the current Sun azimuth. The normal to a surface is basically the direction that surface
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(Socialized Recitation) Identify the following geometric figures 1. point ● 2. line segment ● ● 3. ray 4. parallel lines 5. intersecting lines 6. perpendicular lines 7. right angle 8. acute angle 9. obtuse angle 10. polygon C. Presentation What is the figure below? A figure of a man What particular geometric polygons figure is used to represent the body parts? What polygons can you see rhombus‚ rectangle
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Name LESSON Date Class Practice A 11-5 Angle Relationships in Circles In Exercises 1–3‚ match the letter of the drawing to the formula for finding the measure of the angle. 1 B A. 1. m ABC __ (mAC mDE ) 2 2. m ABC 1 __ (mAC 2 m DE ) C B. 3. m ABC 1 __ mAB 2 A C. Find each measure. 4. m FGH 5. m IJ 6. 45° 150° 7. m QPR 55° m YUV 116° 8. Some cities in Europe are thousands of years old. Often the small center of the old city is surrounded
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right-angled triangle as the cross-section. The angle between BE and the plane ABCD is A. ABE. B. CBE. C. DBE. D. EBF. 2011-CE-MATH 2 Q50 2. In the figure‚ ABCDEFGH is a cuboid. If FHG = x‚ BFG = y and HBG = z‚ then tan z = A. tan x tan y. B. . C. . D. . 2010-CE-MATH 2 Q28 3. In the figure‚ AD is a vertical pole standing on the horizontal ground BCD. If E is a point lying on BC such that DE and AE are perpendicular to BC‚ then the angle between the plane ABC and the horizontal ground
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