Sentences with phrase «length of the triangle»

Lift each triangle and gently press and pull the top and down along the length of the triangle to stretch the base to 4 to 5 inches (10 to 12.5 cm) wide.

Not exact matches

If we assume that the square is a 1 x 1 unit, we can see that the base of the pink triangle is 1, the length of the square.

Two rectilinear triangles constructed on the surface of a sphere so that their corresponding sides have the same length represent a two - dimensional analogue of a space - time continuum of uniform metric structure having a Riemannian geometric structure.

But could God explicitly think of all points (all possible isosceles triangles whose equal sides were a given length) even if they could not be actualized?

By varying the angle between the sticks from 0 through 180 degrees, one will have moved through all possible isosceles triangles whose equal sides are the length of the sticks.

The Pythagorean Theorem, for instance: A squared plus B squared = C squared, where C is the length of the hypotenuse of a right angle triangle «works» — using your term — regardless of the knowledge or bias of any scientist.

Working with one triangle at a time, hold the wide end of the triangle in one hand and using your other hand, gently run your hand down the length of the dough to lengthen it.

Fold over to make a triangle and continue folding down the length of the strip to completely encase the filling.

Ooh La La... The recipe is exactly the same as our original naturally sweetened croissant recipe, except instead of cutting the dough into triangles, simply cut the croissant to the length of your chocolate and roll the chocolate up in the dough.

Product ID: ST100; Short Description: Baltic Amber Bracelet and Ring Set; Amber: Polished; Color: Multi; Shape of Amber Beads: Triangle; W103 - 1 Multicolor Amber Bracelet on Elastic Bands; Height of Amber Plates: ~ 20 - 25 mm; Length: ~ 18 cm (7 inches); Weight: ~ 7 - 8 g; R100 - 3 Multicolor Amber Ring strung on Elastic Bands; Amber: ~ 1 cm (0.4 inches); Weight:...

So is 5, because it's the area of the right triangle with sides of length 3/2, 20/3, and 41/6.

A congruent number is simply a whole number like 1, 2, 3,... that happens to be the area of a right triangle (one with a 90 - degree corner) whose three sides all have lengths that are either whole numbers or fractions like 3/2, 10/3,... For example, 6 is a congruent number, because it's the area of the familiar 3 -4-5 right triangle.

He and Wildberger concluded that the Babylonians expressed trigonometry in terms of exact ratios of the lengths of the sides of right triangles, rather than by angles, using their base 60 form of mathematics, they report today in Historia Mathematica.

It gained its fame in 1945 when the historian of ancient science Otto Neugebauer recognized the sexagesimal (base - 60) numbers for what they really were: a table of «Pythagorean triples» — the integer lengths of the sides and hypotenuses of right triangles.

Now stored at Columbia University, the tablet first garnered attention in the 1940s, when historians recognized that its cuneiform inscriptions contain a series of numbers echoing the Pythagorean theorem, which explains the relationship of the lengths of the sides of a right triangle.

And on the subject of those creatures, I would begin praying to the story's returning metal - triangle - face creatures three times daily if it meant that we could be spared the boredom and lack of care that will surely accompany a third feature - length installment.

The second tactic consists of running down a steep surface and pressing circle, sending you into a slide animation that, after you press triangle, will tear down the length of a monster's spine with a spin attack that also counts as mounting damage with each hit.

objectives include: Year 6 objectives • solve problems involving the calculation and conversion of units of measure, using decimal notation up to 3 decimal places where appropriate • use, read, write and convert between standard units, converting measurements of length, mass, volume and time from a smaller unit of measure to a larger unit, and vice versa, using decimal notation to up to 3 decimal places • convert between miles and kilometres • recognise that shapes with the same areas can have different perimeters and vice versa • recognise when it is possible to use formulae for area and volume of shapes • calculate the area of parallelograms and triangles • calculate, estimate and compare volume of cubes and cuboids using standard units, including cubic centimetres (cm ³) and cubic metres (m ³), and extending to other units [for example, mm ³ and km ³] • express missing number problems algebraically • find pairs of numbers that satisfy an equation with 2 unknowns • enumerate possibilities of combinations of 2 variables • draw 2 - D shapes using given dimensions and angles • recognise, describe and build simple 3 - D shapes, including making nets • compare and classify geometric shapes based on their properties and sizes and find unknown angles in any triangles, quadrilaterals, and regular polygons • illustrate and name parts of circles, including radius, diameter and circumference and know that the diameter is twice the radius • recognise angles where they meet at a point, are on a straight line, or are vertically opposite, and find missing angles • describe positions on the full coordinate grid (all 4 quadrants) • draw and translate simple shapes on the coordinate plane, and reflect them in the axes • interpret and construct pie charts and line graphs and use these to solve problems • calculate and interpret the mean as an average • read, write, order and compare numbers up to 10,000,000 and determine the value of each digit • round any whole number to a required degree of accuracy and more!

Pages of Download Grade 2 Practice Sheets: 1 - Cover 2 - For the Teacher 3 - 6 - Measurement Length 7 - 11 - Measurement Height 12 - 15 - Place Value 16 - 20 - Ordinal Numbers 21 - 25 - Smallest / Largest Number in a set of numbers 26 - 29 - Greater than 30 - 33 - Less than 34 - 36 - Greater than / Less than 37 - 39 - Add or subtract write the sign in the blank 40 - 45 - Adding using place value (example: 4 + 13 + 5) 46 - 51 - Adding with words - Example - what is 150 more than 200 52 - 55 - Skip Counting 56 - 59 - Skip Counting - Missing Numbers on a Number line 60 - 65 - Reading Graphs 65 - 71 - Solving Word Problems 72 - 76 - Time 77 - 83 - Coin Identification and Coin counting 84 - 88 - Counting Dollars and coins 89 - 92 - Geometry 93 - 96 - Fractions 97 - 115 - Answer Keys 116 - 118 - Terms of Use and Credits Pages of Download Grade 3 Practice Sheets: 1 - Cover 2 - For the Teacher 3 - 6 - Measurement Length 7 - 11 - Measurement Height 12 - 19 - Place Value 20 - 24 - Find the smallest / largest number from a set of numbers 25 - 28 - Number Words 29 - 32 - Skip Counting - complete the sequence 33 - 37 - Counting dollars and coins 38 - 48 - Reading thermometers - temperature 49 - 53 - Reading graphs 54 - 57 - Reading Calendars 58 - 62 - Numerators and Denominators 63 - 67 - Fraction Circles 68 - 72 - Fractions of a solid 73 - 78 - Word Problems 79 - 83 - Data Tables 84 - 88 - Multi-Step Word Problems 89 - 92 - Rounding to the nearest ten 93 - 96 - Rounding to the nearest hundred 97 - 100 - Rounding word problems 101 - 103 - Probability 104 - 107 - Geometry - identifying shapes 108 - 110 - Height of a triangle 111 - 113 - Angles identifying right, acute, and obtuse 114 - 117 - Symmetry and Angles 118 - 121 - Perimeter 122 - 125 - Area 126 - 129 - Elapsed Time 130 - 155 - Answer Keys 156 - 158 - Credits and Terms of Use Pages of Download Grade 4 practice sheets: 1 - Cover 2 - For the Teacher 3 - 6 - Measurement Length 7 - 11 - Patterns 12 - 15 - Parallel and Perpendicular Lines 16 - 26 - Reading Temperature 27 - 31 - Reading Graphs 32 - 36 - Coordinate Graphs 37 - 41 - Skip Counting - complete the sequence 42 - 46 - Place Value 47 - 50 - Number Words 51 - 55 - Powers of 10 56 - 60 - Adding using Place Value 61 - 70 - Fractions 71 - 75 - Fraction Word Problems 76 - 80 - Convert Fractions to Decimals 81 - 85 - Convert Decimals to Fractions 86 - 90 - Height of a figure 91 - 95 - Missing Number in an equation 96 - 100 - Balancing Equations 101 - 105 - Data Tables - ordering numbers 106 - 110 - Data Table Addition 111 - 115 - Data Table Time 116 - 120 - Data Table Subtraction 121 - 125 - Estimation Word Problems 126 - 130 - Ratio Word Problems 131 - 134 - Probability 135 - 140 - Spinner Probability 141 - 145 - Arrays 146 - 173 - Answer Keys 174 - 177 - Credits and Terms of Use Pages of Download Grade 5 Sheets: 1 - Cover 2 - For the Teacher 3 - 7 - Units of Measure 8 - 12 - Reading Graphs 13 - 17 - Number Words 18 - 22 - Place Value 23 - 27 - Decimal Place Value 28 - 32 - Rounding Numbers 33 - 37 - Complete the sequence, skip counting 38 - 42 - Solving Equations 43 - 47 - Variable Equations 48 - 52 - Simplify Expressions 53 - 57 - Finding the Mean 58 - 62 - Mean, Median, Mode 63 - 67 - Greatest Common Factor 68 - 72 - Fractions 73 - 77 - Comparing a set of Fractions 78 - 83 - Comparing Multiple Fractions 84 - 93 - Fraction Word Problems 94 - 98 - Estimating / Estimation Word Problems 99 - 103 - Possible Outcome Problems 104 - 108 - Distance Word Problems 109 - 113 - Division Word Problems 114 - 118 - Ratio Word Problems 119 - 124 - Coordinate Graphs 125 - 130 - Perimeter 131 - 135 - Area 136 - 145 Elapsed Time Clocks and Watches 146 - 171 - Answer Keys 172 - 175 - Credits and Terms of Use

Pages of Download: 1 - Cover 2 - For the Teacher 3 - 6 - Measurement Length 7 - 11 - Measurement Height 12 - 19 - Place Value 20 - 24 - Find the smallest / largest number from a set of numbers 25 - 28 - Number Words 29 - 32 - Skip Counting - complete the sequence 33 - 37 - Counting dollars and coins 38 - 48 - Reading thermometers - temperature 49 - 53 - Reading graphs 54 - 57 - Reading Calendars 58 - 62 - Numerators and Denominators 63 - 67 - Fraction Circles 68 - 72 - Fractions of a solid 73 - 78 - Word Problems 79 - 83 - Data Tables 84 - 88 - Multi-Step Word Problems 89 - 92 - Rounding to the nearest ten 93 - 96 - Rounding to the nearest hundred 97 - 100 - Rounding word problems 101 - 103 - Probability 104 - 107 - Geometry - identifying shapes 108 - 110 - Height of a triangle 111 - 113 - Angles identifying right, acute, and obtuse 114 - 117 - Symmetry and Angles 118 - 121 - Perimeter 122 - 125 - Area 126 - 129 - Elapsed Time 130 - 155 - Answer Keys 156 - 158 - Credits and Terms of Use

- Calculate the area of triangles - Calculate the area of compound shapes, including shapes with missing lengths and decimal sides.

Meaningful task for students to practice working out the area of the triangle and Extension for students to find out the base when you are given the length and area.

The playlist includes: • Six links to instructional videos or texts • Two links to practice quizzes or activities • Visual examples of triangles by side lengths • Visual examples of polygons and explanations of their constraints Accompanying Teaching Notes include: • A review of the constraints of geometric shapes • Links to video tutorials for students struggling with certain parts of the standard, such as using a protractor • Links to additional practice quizzes or activities on certain parts of the standard, such as constructing triangles For more teaching and learning resources on standard 7.

Practice finding side lengths of similar triangles with 2 different pairs of collaborative worksheets for students.

example of triangle area sometimes being the product of the lengths of all three sides.

The second problem involves students finding the length of a side of an right angled isosceles triangle given only the hypotenuse and then they have to find the area.

This is a worksheet generator for deducing a missing length of a right angle triangle, given the length of one side and the size of one angle.

Bundle includes lessons on: Circumference of circles, Area of circles, Finding arc length, Area of sectors, Calculating angles, Angles in triangles, Angles in quadrilaterals, Angles on parallel lines, Converting between units of measure, Perimeter and area, Area and perimeter of triangles, Area of parallelograms and trapeziums, Introduction into Pythagoras - finding t length of a hypotenuse, Finding the length of a shorter side in a right angled triangle using Pythagoras, To use Pythagoras in 3D shapes, Recognising similar shapes, Finding the area of similar shapes, Finding volume of similar shapes, Reflection, Translation, Rotation, Consolidation of transformations, Volume and surface area of cuboids, Volume of cones, pyramids and spheres, Volume of other shapes, Surface area of prisms, Surface area of cylinders, Surface area of cones and spheres, Surface area of cones using Pythagoras!

Pythagorean Theorem Practice Problems Worksheets This Pythagorean Theorem Problems Worksheet will produce problems for practicing solving the lengths of right triangles.

For example, the isosceles triangle is shown to have two sides of equivalent lengths (see diagram above, tick marks) and two angles that are equivalent (see diagram above, angles are labeled as congruent).

Following teacher instruction, using the information outlined on the labeled diagram, students practice measuring the side lengths and angles of a different assigned triangle to identify the type.

Trigonometry: This is the branch of mathematics that involves the calculations through length and angles of a triangle.

The Neo's ears are typically cropped into tiny triangles, and its tail may be docked by one - third of its normal length.

Each triangle is made up of varied sized pieces of polystyrene wrapped in mulberry paper (hanji) and tied neatly with lengths of string.

But what started as many meter - lengths of knitted, black and white triangles and rhombuses, and were subsequently stitched together and placed on stretcher bars have, in Rechs» Brussels space, morphed into around 20 weavings in his favored neutral tones as well as salmons, deep and robin's egg blues, yellow, and kelly green.

If you know the length of a right - angle triangle's hypotenuse (c) and the ratio between its sides (a and b), you can work out the lengths of those sides and, consequently, the area of the rectangle within which that triangle resides.

Perfect triangle not much wider than the length of my arms!