Question
Find the value of x.
![](data:image/png;base64,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)
- 19
- 24
- 72
- 3
Hint:
opposite angles are equal in a parallelogram.
The correct answer is: 24
24 degree
In a parallelogram, opposite angles are equal .
Hence, angle B is equal to angle D, which is equal to 76 degrees. Angle B = 76 degree.
3x+4 = 76
3x= 72
X = 72/3 = 24 degree
In a parallelogram, opposite angles and sides are equal . in this case, angles B= D and A = C.
Related Questions to study
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)
The <USR = 110 degree.
<TUS=180 – 110 = 70 degree
<RSQ = <TUS = 70 degree ( corresponding angles)
____________.
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)
The <USR = 110 degree.
<TUS=180 – 110 = 70 degree
<RSQ = <TUS = 70 degree ( corresponding angles)
What is the measure of angle Y of the given parallelogram?
![](data:image/png;base64,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)
Given polygon is a parallelogram. We know that sum of adjacent angles in a parallelogram = 180. We can also find <ZWX using the same property, which is opposite to angle Y and will have the same value, i.e. 101 degrees.
What is the measure of angle Y of the given parallelogram?
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)
Given polygon is a parallelogram. We know that sum of adjacent angles in a parallelogram = 180. We can also find <ZWX using the same property, which is opposite to angle Y and will have the same value, i.e. 101 degrees.
What is the perimeter of the given parallelogram
![](data:image/png;base64,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)
We can also directly find out the perimeter by using the property , insteadof finding the alues of AD and AB.
perimeter = 2 x ( BC + CD)
this is possible due to the fact that opposte sides are equal in a paarallelogram.
What is the perimeter of the given parallelogram
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaAAAAC4CAMAAACSGsgpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAL9UExURf////n5+dnZ2bi4uLW1tdHR0fHx8ezs7MbGxrKysqqqqqWlpaSkpKampra2ttzc3Pv7++Pj4319fScnJ2lpacXFxfz8/E9PTx8fHyIiIiQkJCMjIzU1NX9/f9LS0v7+/jk5OQAAAAcHBywsLJGRkQMDA0hISHR0dH5+fmVlZTMzMy4uLnt7e9jY2Pr6+vb29qOjo0pKSmFhYefn57e3ty0tLSkpKfX19ejo6IiIiB0dHTQ0NO/v70JCQnNzc4+Pjzs7O8HBwS8vLysrK6ioqL6+voSEhFBQUMjIyCUlJZKSkqGhoe7u7tXV1U1NTff393Z2dvDw8Obm5mpqalpaWsnJyb+/vzw8PImJieTk5CEhIZ2dnfLy8o6OjqmpqSoqKunp6SAgIENDQ7m5uaurqz4+Pru7uz09PQwMDBUVFVFRUXd3d4CAgGdnZ4aGhtra2nV1dTo6OnFxceHh4RgYGFJSUr29vTc3NwYGBhYWFhsbG5OTk8LCwjAwMPj4+Kenp5WVlbq6ujIyMhoaGqCgoKKiom5ubg0NDVtbW4yMjJeXl2NjYxISEgkJCaysrOvr6w8PD3l5eRQUFAsLCx4eHkVFRREREdvb262trWJiYpSUlI2NjXp6ehMTE9PT0yYmJuDg4M7Ozv39/YODgxkZGeLi4mxsbLGxsZqamszMzCgoKLOzs5iYmFZWVl5eXhAQEJ+fn+rq6p6enkdHR2RkZM3NzUFBQTExMUlJSa+vr+Xl5dDQ0PPz88fHx8PDw/T09M/Pz8TExMDAwLy8vLS0tLCwsK6urmZmZnh4eHJycnBwcG9vb21tbWtra19fX3x8fIGBgYKCgoWFhYeHh4qKisrKysvLy9fX10BAQEZGRlVVVd7e3u3t7dbW1pycnN/f39TU1F1dXYuLi5aWlj8/P0tLS05OTlhYWFdXV2BgYFlZWVRUVExMTERERFNTU93d3WhoaJCQkBwcHJubmzY2NpmZmTg4OA4ODggICFxcXAQEBBcXFwoKCgEBAQAAADkQE7kAAAD/dFJOU///////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////AGb8ilkAAAAJcEhZcwAAFxEAABcRAcom8z8AAAp8SURBVHhe7Z3BmeuqDoCzpgOW3tIBPVAHG/qhByqhB3rgY+X9lTCOnZnMCZNzQM95+sEx8XgmGcvCAgS6MQzDMAzDMAzDMAzDMAzDMAzDMAzDMAzDMMxBsTa0ItOHCaJiSzswEuOkjLa9YboIWUrppVduwq1t1bLItb1hurB+yU67qJQbr0NCyiTTDF39HKySAnZGe7Wa7dAwgoN7QWV+Cv0GKxUK6Gaz1KMFJHIMUKVqVqFfABpUNadkGUdfuKi0MdFHVqFfcNcgBVevHhlGSX69mVX6+oFMH/gMAsEYLbMdKyAjVAYT2yrvRteln4SVPjnnopS6HRlFcdVQNM4nbgr1Y/PioSUEDaHRz26oRGsTCGzt4fbiB2Ghbb8KIfTwhpDwS9KrXqNfhpsjH0RrB2HNswy9sYPzVVWlh6Yx23Hd7FbcLWQ/VIWgoRVBgTRs0nNTqJu9HXQzaWgDxTiZ2p8Hc5ubQt3cNWhVy8iGUDkpaPTtM5nXQLNkNeZmQvJyYEOorPDnW/kGbdXh3Uofg5CLSkBeMjZYR2HWfJhuwQ3vtfgcQlRKQlJ5bK1TymEXGBNYPt2UgNhQ+JoxDMMw/xeAYb+nUflzaNdsHgYME2tt28BAafsj1+1vEG3/Gjiz5j+kh/xPwO7ptp3yl7S9rIKg1yW46P4N+Hdgq/mcDp79tKUtQzpyffs83U+u27bbjn9NR/4TL37ccCkTtBmFlC+/3/5Pbvt9a++QWqxpe9kvHL7uP9mO/C36vtO1/OU9vjykI/8V2LOsV0fhp2Zl+loHbXVaq91Otd6zY1Bs77a0vZxft+NbOhW/pDun4mTKY/qSMdlMMDgjMrsl9FJimt/vYtMEN9YPwbg0spP0OSHN8AT/DIqOYvrdDFbc/LviohgdVwIBORZQJ2aN8x0EQG3Z86oTI+L850GhuCsuirFuvgcH3BUsoF7ggT3dExcExL6LvQRH4CptWUDdGDfYG+EJJqTdSY55hXEETmolsvdvN5pg3rVJigXUC4WAblHxHKFeVjV66tZ3DAuoHxDQ/FY9gWVyWUSe32g0eqij8Wchkp7/wF7T/C7aq2Kjmz9ktybu6+kFBDR4Av4TKLpor0rQBKNnwjk24zoBAc1vCFF00V4VHJyZrkE46N2KzAsKmHHTBVTAjGtF5gXGpvl9/2XNLKBeQEDTNciI7FqReUXIBN6/QrGAegk5T9egm1WxlZhXGAr3bCtZQL2URCGgnOar7UUxEVdCnEw4LWzB/JkS0/zOuJAir2bRCc0Eh8h9Pb0YTTA4U3iCQzc0/vMsoG7QU3q6Gcf+87+AYnCGRG0vCk5weCIgjCw0TrFIpr1cFRxTbcUTIfqB8TYMukK0MvOCAnZ2Kx6UuCwjF/EPkf3nezH6yeBMyH7oWufBsf98L2bdFu0/A9Ve+rJMjIG07ffifuQdjGPv327W75E11uyEyycNArMrJmy7FL2WNaWo8UGf3p4jzu7Zv+CbgExJUgQMyNQO3IrIUioZg7FQ8yWlvBQCdjK/O1/bbTEJmA6+DW/iKsqhxZPZD2Qd0EOrWLVIbUNcZNbWaqne7GllAfUDAnq8yDanYM4aVFK16IqwoEE+g9yE8jhSXvK7wWb0+KiGH4M9P2yAoiWoVIFn0H4JoV7bu84CFHHnqukHj5I3n0JgOrKAOrFfFjcSCWd+nzUIBLSfYWUt2m2KDwrovess2H++m/DFf955FbWOYAG4FkI6KHkX0KZMoEFoWbyvQSvFtJeLgp7SjwJqkZi8bHUfSgX3cBYU0T62sWpQeVtAOKuiFZkXoHV2FlAQuNysy2CntXHpEsHChp0VYMX9Gw2yPMGhm+erT4FyHNa3SDKCzCIISNZAMzZVIwEaTG8KiBeN6+f54AzqyHEFRcZ6D4wJtOI2DapWnHvXSCCZ9nJRiohPukWNPY8HGYGLBIPuQFsIzy2h7uCkN+OmkEx7uSiGYnEjA2ZcKzKvoJiBYkSeP6viqpAsbmR59exuSNyzg2L37F5IVp9iAfVDIyCKiWNXhWJxo5LZbaQXinUxwTIhWC31qpD4z8fHLlrmZ4gmOKT5YSOuCoX/PIaNYA3qg2SCA3bRspXQCcXgDE9w+AWWYHEjkrARV6XoJ/7zg/lh2gvzDBDQ/NEzkrARF4VkcKY4ggUaLoohWd5cE4SNuCoUq0+RxPW4KoJi9SmSsBEXxSqC8WcWUD+WwkGAJGzERQmZoNEoKELxXxSM3jz9YoGAuCuhE5LBma/TXpifIfGUxi5aruP6QP/56V3LICBuCHVSVoqg6xRxPS4KLm40f9Cbx1S7oREQRdiIi2JCpAi6ntg9uxeK1adI4npclUKxejZJB9NFMZHAPbuwe3Y/kSLouiKI63FVKEbPTJar+Pfg3/yyPeZfpIeXIxOgKKLiR6lyypjr9mtU3b6m/Xjd6oH7y5ZOxZZa/s7Tgz+f/hqJ+fxySn9C+ftySfMwwjl9ZA35x/SQG+04pO2cl+mxWLfjHR74zo9Hn//gGdvJNff/0ncEQbQLUwB42TK+/JjOhZ1npTe5tf2JegjX/azFe4YNl8TZ8lHaDh+pZYZhGIZhGIZhGIZhmA/HFNs6hDmW6q8J26UbOo5m1roAKkC01kjtK9tKtb/tOpjgaqf32GkHRvslYs9ulIrC+de63RFdJOBKi9uuWSbsFE9DvaaLlqqqaIne69l3cBFp2YZWDHw+3I9LvkpNa6xaNt+eMnQJA7P65gBR3DI7CArWr+1D0Z3WFpv9VdZFw8vVXHvKm4std4Ea1C4J3BJzPa/KKlWWmwYVWx+Bq7pIKCOzyjnD3ocGgaz8PWzHFIrO2qqHoEch+dMU92KDDTgqh8OHUITbBw+NvGF7MdHP8Y07aRDeFHOH2ksoBVTm9Jk2nTTIgJWkcOZfcBEdNVQsxUmFa+6TU5Kf4/6LUtkFJB7v5ik8Csis6lhvMmilUsp5NTYtOaaofHQxJQzf106hA1R9zvMA6rW7BolJ1eqZ8CCgkvcgPPB1tMflaWzSJWQwJfBeqiafyJ7cGDdgzszxZYf/+hAQwRMaNOjQ2vpA3N+VtNRLEAJokEe5hQyVHJwVoT2wnUNHmCWgswbB5ZnuE37WIKjgjjC/cI/ev43NNQxPiKme6/z8pVi+YKCKmzNH6KRB2FScXrmfBAQiOYeUD+nuXwu3KxabgAwI6DiNCPgSc+7mkwZBO2j+P34IyIh8DlGK4moC2oshJawOjcPAmNRoP+dJiBq0qWqIS77XNtMAs2ATg7HnaMsAPIPq+1DMrkGbgLCKm/49vwGW5e7/u4VvGkRtnWKPMjyIp9tw8LkBLEfsAQT98dC+2ZxFNzQ0BY0JGHH5QUD/E0YCrnmFHtoA1LwDK7uy+iVjPzJYSLOXzsYI8XlZVHLClAgFaOTEtAdTvBVX20EglKCWTUC13844gqr4CXhLwzdOeeikfLhIzdWfYDn1NUv8ZAlVa8GvUecYHGse12MYJLndo0HXxTbMWkP20QM3DDI4lIMpIWCXF0U3P3x0CPhS6tfYOPW01WNYAbb+4scdPdg/SHPlGIZhGIZhGIZhGIZhGIZhPonb7T/F2jRmSddQoQAAAABJRU5ErkJggg==)
We can also directly find out the perimeter by using the property , insteadof finding the alues of AD and AB.
perimeter = 2 x ( BC + CD)
this is possible due to the fact that opposte sides are equal in a paarallelogram.
Find the measure of AD.
![](data:image/png;base64,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)
Given polygon is a parallelogram.
In a parallelogram, opposite angles and sides are equal . therefore, AB= CD and AD = BC
Find the measure of AD.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQIAAAFqCAMAAADGNqRVAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///wAAAAgICDExMYyUjISEjMXFxWNaWlJazlJahL1ahKVaGRlazhlahIxazlJKUikpGTo6OqWlpebm3vfv9ykQIcXO3oRapRBjUhA6Ur2MlL1azhAQGcXv3u9aEO8ZEO9ape8Qpe+cEMVaUlJa71Japb1apcVaGRla7xlapYxa773vWr3vGb2lGb0Zpb0Z72taMYzvnL2EGToQUhBjGRAQUhA6Ge9a5u8Q5u/eEO+tnEJSQr29tb1a77WttZScnO9rY+9aMe8ZMe8pY+97pe8xpe+cMe+tYymM3imMnO9KY+8IY++MYwiM3giMnObm7+/enO+l5t7e3r2l5r2E5u/ec+975u8x5u/eMe+tvVqM71KMa1qMrXsQUlKMKaUpUlIpzlIphBmMa3sQGRmMKaUpGRkpzhkphJTO74zOa4zOKYwphIwpzu/eUlqMzlKMSlqMjFoQUlKMCKUIUlIIzlIIhBmMSloQGRmMCKUIGRkIzhkIhJTOzozOSozOCIwIhIwIzjpKGaVKUnt7c3Nrcymt3imtnCnv3invnAjv3gjvnAit3gitnCnO3inOnAjO3gjOnHtaWr3vre/eve/F5oyl74Sla4ylxb3Oa73OKb0phL0pzntaEIzOrb3FlL2Mvb3vjIyE74SlSoyExb3OSr3OCL0IhL0IzlpaEIzOjIRSe1JaWlrv71Lva1qt71Kta72la1qtrXsxUlKtKVrvrVLvKcUpUlIp71IppRmta3sxGRmtKcUpGRkp7xkppZTv7xnvaxnvKYzva4zvKYwppYwp74ylKVrO71LOa72Ea1rOrVLOKRnOaxnOKYyEKVrvzlLvSlqtzlKtSr2lSlqtjFoxUlKtCFrvjFLvCMUIUlII71IIpRmtSloxGRmtCMUIGRkI7xkIpZTvzhnvShnvCIzvSozvCIwIpYwI74ylCFrOzlLOSr2ESlrOjFLOCBnOShnOCIyECDEQCDprGaVrUmNrYzpaWsWtlISEUjoxWu//Ou//vQAQCOb//wAACAAAACALYFQAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAO9UlEQVR4Xu2dXXLjNhCEBUKkHvkj0k+4CVHiEVjFK1G34fmUp40rMyNasnbzU1nb/FC76k0syqmUtCA4jWnMNHY/h/HiXLFeJ4DGKcKy5VcqgnPDep0ABufn+ewzH9dfbIDGeddP6xseg7uM4zgtbhnX33w5pjI0VXZa3/HYu1lfmqze7LYUoR7P149NAoM760vs/GbRYM72uyak8ySssyB3/VYPwrEOxW6sXLO+xzG4ZZqmpvabPZuNq+Xn4Tr7UsDgQl175w6bRcM8y+Xnlk/ef2BwVS0IYT6uv/liTHUVx3acfDJLg2ss+LOpnN6bDSBrsct8mefgLutvaKyMsJtdv83EnF0WDK5O5ElYGWEXwzbPZuGrRuKvoN9q3v0XZHVor6dqmyEYXL9end1hvYKxzoL2ss0Xks95I8MmVBvmJf8CuSunU2wWt02eVFSyLrri6BN5EgbJlEPIumWbOzI2zW0BEvM0ZsGU5/mcz/cv9sQTTzzxxBPbY9y1+i/8o12/DYHofaV/4H8u4IIgtz0MHMv6dQjM63eAASp4uq/mh3wg/zlXjsxUpgX9eMOLdxUoZRfedbR+2HQbpch/j1PlAr2tloetBMO/xZA5T28pSTjabjP1Rwgn+o2U+3+EhCNSyBZOfNMRKbQejcgtfAcUkwzBfr0GMPU8J8bKdb87JwaUE5vK4Sr6LJwIkpJwIr6lJpy43Zb6j1BCIFN1hYQjsuBH7kC5XlKgObFMgBM7R9b7pMCJRUDzxJgAJw7CiWBEToITM5QTc+HEl/UagspWpHYqnEimqQqNyDPIy5Ik0VUmY4VWxLfwqkQxBZYT2VWJIQbXgYRQsGmqQZU7UjhkpVvFKJy4kJzISreKVjkRHAJYulUcazYcCSfS1fjKiWA40jSV5sQicw4MRxO7KjHEzN3qQAHEygU6SRocupsFS7eKUbMUmBPBj1ccDxKRQVJS6RYeglGzFC5PtI9frykUrHAIS7eG4hvaPw9Lt4aTcwF8Fovwu3NiC6epCuNEsMIjZ6VbxVGzFI4TlZJJ6VYBV1eYcAhvqRaVy8CIfGTTVEMUQiA5kZVuDY1zHRgN4yt6Bwxa8seFo1bzxBQ4kRsCmpIVWgMOZin0dqai6F2Wc6R01OoKmBNjhy7RVTjEOZEVDmHp1iBJUgU+i/CqxKCcuF4CaGHpVqERGexMa2HpVqF5IpilTLB0qyhqF+AqfDpP1Cp8sC9K0lRHt2UNmavAerfilbc+1YgMLtFh6dZwZvuiEuBELTABORFOUw0SkTMwTzRKToATwfIGSVNJ6dagNeAsJ5LSrQGWrVIQDiUc1eCzCEu3BpgTNU39c72GMEpEBvuilBNLOEM4lignwtKtAe6LEk4Me3hZcGI5EZZuDXlA+6KEksk+CIOEox4kJVi6NUg4IvuiWOn2CpgT2TTVoAUmICFYnrheU4D9M2Dp1tB0aK9wFEqm88QELK0S4MQSJCUVDhPgRNI8Ak5TFXBfFCzdGo5sGTws3RpoSytWujUkYGmVgs0jmCfCBioG3coB80RYujX0bK+wEEIKllYkJ8KrEgVc8qdFl3ieWLkADkECllYtHJFh6dYA90WpdAtzoi7RaZtHmhPV0gr8DrB0q9C+KDIcyR3AHUyellYxsFX4HqVkg+SJFTgE8GkECtrSas9z4nhm/TNUNYM50fqi1msCCXCiWlqR3dpsmmqY2L4olW5p4bDIXAaGI7W0gjmR7ouCpVtFy+eJv7ul1ZldlShMtgKHoJaPh4suaUOlBJKkF8daWqXQrc1bWtFDoCV/4BAksJl21AITbjOt3WeuhgkB9s/QNPUC92JMrPXxn/BpBArtFQbDES3dKmD7jmMCllZwrzAs3RrgUyybDJVuFdYXBRLCnLkS5kT1zwCTJONEeghY7TQVSytwbx8+occQv6EReZI0FVbNLEkCCUFWJaR0a9ijZfBJWFpJRCYtrWRVkoL1MciJtHSrSMHSih4Ctgo/BS98eIleSJ5IE4JyIjgRmwQsrbQMfr0kAEu3CpgTn9bHuyMr3RqUE8E8UaXbPZwnag04mKWkaGk1DfOcN5s9nbB0a1Dh8P4sjrHMQvet20zGScHmUcvg10vB5N2hiXm12d7G4x1AMEqWci/5a+drCeSwVfKWhKXVHw+cmF/fFF1V3L/YcSqmo7w9TuPuWEw6OKO8fMY3T9DmMb92C+bucvsLjnEJISxNu5vDXJQhq4u2OFfOf0IgbyVPDHTR5Xd9UcJR87Qr/LuSh6YK5XyoJGjlrvL+3Ltq9tVl+RTfDVi6Ney/48ToXX2o3t1hCZC5zP8oP+S5vRxHvXF1bMfLZ6yrE9lMe+yLki/1sGQd7tUX8pTo75urF1nMPiG9gaVbgxDCQ6/wqa8u51BdbrdmuUfL+brjcrrS2Cn7hOoYuQPVeolBIvL7XuFYhWFs5Wm4lUKW952mlS5OwRTfGD4+C+w4gPWawncFJvKc27tYvb7Jif0Ps6DJrDKokZH4KC9qmoprp4+9wkXornf2fLs5h/sQrLMgZtdZ8AkPQhKWVo95YgxrfF5ubYOyULTbJD/m6xA01/owiQUffhBSsLR6LPnTlcqlGMdp6G4GlPKozNM4xfkos+D6ILzFgo/PArgxzqCq2ftnsale/eFShndLtqH71p9LjX23WWBD0HyC5qebaXAoUEJ4jMjF2YeqKt+v2E59Jywp83V/lZdiZWJf4T9eLymEQEq3Bi2DXy/fMAoeHZnH8Wi3ql1v2Hh9XV8+gCQsrdiiy0mLLtdrCnBfFCzdGiRP9GCiBku3Btg/42lppUkSzok9ax4hd4C2efw7TtwSsiqhu7W1Lwos+XtaWpl9B110Sds8+jRsHklO5K2Pzb4DJKU54y2tdCvnM/aEfhIHPkka4V5hSZJScPUCCSEVSyuQEODTCAyq3JGcyOeJY565krU+pi2tVDsle4U1TYU50ZboICdqkgQPAd0XBaepiimgJzvTqxJFkbGcmIClVcPWgMMn9BjU0grkRPg0AoUd9c9yIt2tfYStj2HpVkEbKiXAidoXBYYjWLo1ROdewWex6HhLK+FEUrn7vg8CgNaAk8odLN0qzNKK40S9A3SSpL3CpH+Gpqn0ELCcqL6/cMVhW7yi5hHHBLq1hRMzkBNjcBmdJGnJH5ghJFB0CXPimH97Wh8LJ8JDIJyYgdqpUTLMiZE9nSQJSyu2V1hPI6CrK9Q/AyQE+DQCA1sGT0u3Ci0wIU+x1N7ABDgR9M9Q6ZbOE4se7YtKolvbo/4ZKXjhw5ZW0ytv86gRmePEFk5TDZIk1aBklICllWYpICeafQccDWFLK5Nu4VmgnEh2psHSrUL7okBSEkrG80RYttL6FjpJkiU6edR/Ipzo10sCCXRrw73Cat/Rg2KFwrKU9RqAlfjAhAD3RQknBjpPPHmUE2Hp1gD3CidiaUVyYgpJkhACKRyypxFcocrdegnA8sT1moJlKes1ADPafHRL2RzKiaB2Cku3Bu2LAnezEqjC3w0dXXGIW1pJOCLtO5QT4QxBOXEBl+hyB2hLq1YIgSyDh7czFSNbBg9LtwbavoOVbg2NfyXzRFi6NcB9UYlwIniwNJ2mGiQc3R3Pt4dyIqyawX1RrdwB3OaRLfmDpVsDXGDy3WkECLQvCswTU7A+3sOWVnxnWitLdNjm8ePmwR+EhCNyK4fdyzPQ5hFyB2hLKy2DB8MR7LxsKAKbJyZwHEBksxRYulXoUf9kDTgs3RpkCG7noADQNBXmRNrS6sBzYqu9wuAQ6B1YLymopRVICElYWrG9wird4nli5ipQOPzu1DoCbZ6hWQp8GoHCjjUG88T5FaVkxaiyFajfwmmq4mlpRds8wtKtQWvAwXD0ksLZ2mzJn0q3cHPeqL3CIxaP2gSsj7Uv6sBxokq3uKVVKUt0lhNxSyu2L0otrfAkKXMOfBZh6dYgnOhAQoDTVIOW/IHPohaYwENgfVHcLNA0Fbc+1jyRy1K0Cp/czlTAnGjOy3CeWLBL9KdwaGkqTQiSJK0HiiPQVcnvzokJnJmmu1lgU9Cet7SyPJGLyCrd4pZWpcvAiDzCpxEo6G7tBIRDuAYclm4NMCemYN+Rs/YdKt3CnKgVHqT1MfvxBtrSSrVTNk9szT9jfQMgEUurDswTYenWwHJim4IXPmweAUu3BuVEMEmC01SDZCmkpZVtZ65vIGhfFNitrZZWZG+gAq4BnzRNhWdBwfZFPe07tAnA1eVS9tyfRVYmHiQlSZJSQL9+HQJCCCmA9M+IlyRAh6MnnnjiiSd+U0yz977yZU7rxg+Y8tJX/Vxskq8U3vlePs/5AU4R72gbWSWHTlbKmyhYk/dxPL7EOcPblG+IlVuGGJu53uQrFX4V6uaMrrV7g0zMteCr2ETPl1lwzcvG0l3sAsew8ZaizIL18wbXTymEg3HZ+F7cZsGuqDp6T9kw1RtXF9xnQZTAeL1iEauNN5PezQIfkhiC07eNtcP3swDfVjfEbuNbcZ8Fp4BbVxheuFgw44dlXXHEGOHF47XHK/KNd5bfVofF8jPd8sVwKJfh//9//wpZHZY2BmPcZChe6m5uhuEi2dL/DkJt06vgmy2fHL60WXQehrysNqk2KWrTrV31E3+Pqe8uQ3PJPn0fcijtO4V6E2oYh8uyHJY8/sTfYhz0K7bnz98Bm5rLYZmbT37Cvg7Ng+/HWDRNnCS+FHHaybWOjr4ko0Z8BZrX7j5hp7zKsqyX9d3szoNuEDZTLIOr9kkw7hchf+eZfDy4ehjO3WWUIQjdsj+47o+qHi5ZGjnY1+D4XmgYnNeMu5B5n7ug/lR/OHeQZzrHy1e+EDIJbtFwPNzXV/PVNnKf2X+OLvyy0SBW2X1JP73LNvNrGW3T2YF8hcvg7scvw1S/b2uUbPM2BPN1QgyZuebJLPhFH4SpfzgZv/DhFvXWIWgy63UqXPg1Z0HRP6aXU3+vVfphFvySsUCi33f9zeeVHcbxFgveZsEvGQvGs/BeEWO0JaDhFLJhmuKcH3+cBfB5ZF+CQlOZkGXhXcXsUDnvvXa5zTYL2iazJDz+mrNg6muFr+t7xWzbLHV9GCRADN7CQiyt6W/yYPflE0/8E3a7vwAC9VOD7SdpQwAAAABJRU5ErkJggg==)
Given polygon is a parallelogram.
In a parallelogram, opposite angles and sides are equal . therefore, AB= CD and AD = BC
Find the length of WO.
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)
Bisection means dividing into 2 equal parts in 1: 1 ratio. Given polygon is a parallelogram. we know that the diagonals of a parallelogram bisect each other
Find the length of WO.
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)
Bisection means dividing into 2 equal parts in 1: 1 ratio. Given polygon is a parallelogram. we know that the diagonals of a parallelogram bisect each other
What is the measure of each angle of the given polygon?
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)
all angles in a regular polygon are equal. a regular polygon is a polygon in which all sides are equal.
interior angle of a polygon = sum of interior angles ÷ number of sides
What is the measure of each angle of the given polygon?
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)
all angles in a regular polygon are equal. a regular polygon is a polygon in which all sides are equal.
interior angle of a polygon = sum of interior angles ÷ number of sides
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)
A parallelogram is a 2D polygon which has 2 sets of equal and parallel sides which are opposite to each other. We can also find angle PXQ and subtract that from 360 degrees to get the required result. This is possible due to the symmetry of the figure.
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)
A parallelogram is a 2D polygon which has 2 sets of equal and parallel sides which are opposite to each other. We can also find angle PXQ and subtract that from 360 degrees to get the required result. This is possible due to the symmetry of the figure.
The measure of
is ______________.
![](data:image/png;base64,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)
Sum of internal angles of a polygon =( n-2) x 180
for a triangle, n = 3
= (3-1) x 180 = 180 degrees.
The measure of
is ______________.
![](data:image/png;base64,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)
Sum of internal angles of a polygon =( n-2) x 180
for a triangle, n = 3
= (3-1) x 180 = 180 degrees.
The value of is ________.
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)
In a parallelogram, opposite angles and sides are equal . in this case, angles A= C and B= D. also, AB = CD and AD = BC
The value of is ________.
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)
In a parallelogram, opposite angles and sides are equal . in this case, angles A= C and B= D. also, AB = CD and AD = BC
The measure of angle X is ______.
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)
In a parallelogram, opposite angles and sides are equal . in this case, angles W= Y and X = Z. also, WX = YZ and WZ = XY
The measure of angle X is ______.
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)
In a parallelogram, opposite angles and sides are equal . in this case, angles W= Y and X = Z. also, WX = YZ and WZ = XY
The length of side CD is ________.
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In a parallelogram, opposite angles and opposite sides are equal .
Given polygon is a parallelogram.
The length of side CD is ________.
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In a parallelogram, opposite angles and opposite sides are equal .
Given polygon is a parallelogram.
The measure of angle K is _____.
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)
the symmetry of the parallelogram can be a good tool to evaluate such angles and sides.
The measure of angle K is _____.
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U43k6KdLocAXnDL2WT3dC+8tnmIBq8iPhE7fIR4mP8jVxKdaBSu9fIYmx/Wo9JrJUFedXaF3mfKgsHSW/tJ7IhtTja5TjRgKFn4eNIjr/YDUV2qUeUilf9Ih3+PU+Oos5lrupP5gJChBhDPU2pnKo7Rf+cD2Qpsp93g+Kj/zHd8W8n44wKYbzeWA5NIyoxgIHxAVC1VKfRHxTSjNQZ8i2J+Vk29M1Fm3RKFhdGiWzk4yWfrRuaH83wiUUBHRcxVC2lMKWVwlWvcb/4P/62Xq/8dTsKkJ8LhBoy1Zfn3PI1sCPLc/eZswFJu5wSzjOaavcG0Bvevh+lalc9O7FaO0XBXeXVlzMVFmiXUyFQIfu9nqm5+FsWk73NFpbPzVUDlMPMLxLfmYyt+aLL7giiIX5FnZqL/4L3siE5VqeryVAqxi/rJU3LvzgVvwTrMv4w0ALtTMm6fIfTG97IhlxkN4+yVLO+/DtZ/L1VX9oNfuAlgqoln/FEouEdSdG++CKhpUXrFUDvYtipzXpSLIa3nzgZViZx+DeGCPFEU+1+AciGl91QqkzAuSHTAsK8Vy8URHey45d2Q4GjTzPU/VBz8Z95HbVKiuzyXpfGgigoLc/8Vika/bUUx9SyzTb+0xjCVSNV4b5FJsm01VpNSeJXJrWHutwlu6TY773SWGSHuk/KvOZfcydBuKpC4JMGxxOlNbwlyZVoOGO6sQO4FeTAGW+aqjmNrPIJQaXZZ1lzapr6SxaF7CuNYfz0Jca63hAXZKrqqmn2zd6qHpxyZr9vquoEP7/PZHD/SW7dnVDeB/UpWKpw8z3jCIZlPBgpy3Ln6HaX9zlJ3G3p2O2uvz78J+Xt7hN8hDh+AZx4n/QX/z8Rf5BkwJHx5EQDOZ5C4ywShqG5uC8dR2AF4+YMPun43XtJcaJSu+AkZmTj1xyW/1NSy5l3sREByfdaYxgQdjywllTIwPgI8ZvYeJzAAGeLYNOiYZFdmnum9HzxYkJeGQqfdGIyd56tN8SdyKQ898WghKO2tR1M3pVSQsYUitKEc61p4OWfRdIPtaiy8cA1Bw5jVu3tkJc5ZDxhcDzRwMs/B1lOhWpa5tB8zNrR0XK4bYWqtcaQPAI+aQyl49GzpM9160TCzNtMKDU8D4NSSmSt9nKCjViai1Naw/10R5HNjPFmawqnPZZJmXRJmU55YVQFAgNDx0Xfs5Aynu4lmYZmZjxrVPGznD2bRrN2iL80Ia1nTe3f7qYz+4P7we2xuxqUb4CZ6Qjavy19xloq0L+Xbjgxtml8SsyvgGRIBO69qZ43CAY4x41M1ch0pn7buMc3F4//lZPQmIySIe+kc5uBN8fyd+sI7XIuiXNR45uLY5jSGjNyUi3T4vflq9Ip6tc2UTGT+HamJBruInWbgYsPXn1foI/Avec2LYY0vagpn0EyfJQkW7jTGMErB2l65Hi6k6LSG/FR48dkyxgCRR1Lz8KYAc1LNx9piNI4Gx5B+zdQdcnxdB+J0wk+nhNZihmDou4zeBEEUmLGvfj64wmGYMO3CNrlUDLk/UzgSfgwTg19mrfxJ4/4ehoE51nMeJ3g43MCejwheOX8VDtyPN1Faflc5x+9UX2Domrp4i1db4g/hCwqxp/Xm1/SWa0xnMbTnjFyPN1Hqdr5Y62h/+EU9fiTR7y3FEGaXtT0Ff/YlTtZzRoE+ceQ8USzcO8Ehvx8VEnnlcz4tQbZKeZUXTIo7kK6RfzI5SxTiBBfhprEDPR4ogL9e4FX6iPHfjKM7IAgeQR6PJHj6U5gAFj7Ub9+GD+NoGoJ6ml+kHV5L0XFP7IooGUYjmRI8EnLJNnR3x/9S2SqWi4Kd+V49y/dnyx9hBjBaQydydq9ELX7rH/Ef4dbPZFxzRtYPbj5mYqjKNB3ls8BigOJsGiL4JxwnKv1gYm70Ov//pp1Ymb0yMIM9Ln7Y15d/+JDOYYEQRAEQRAEQRAEQRAEQRAEQRAEQRBfQJZpmr70tZTJ9OqO+BORskun9H17ONlN7lsZyZLnKsuql2mu5VA1VJ4dBFmIMavUu1Tp1GZZZqdIlrzIGHs12n1nUbSsw0hpYQTBuyn60B3BfVlEsuRmvKRmrbfdlnHqGRqEtJ7dSuvt614Ivi0ni6eBqHGyQbPWrCWkiWUHKtAOQik4g1kUb4TD0LIs46dI2gRK0+qs2ej9mqrXbWeSDWFIa8Yb9+7ZV8vbCcZrcYim1OY4MjGcmF4FQmJnGoYahs6y1tqWNS81zzLPWKMsj0ZveG71tnf6zTpZqbTayQYyKgLgZEOrlHDre/vpS8VbVQi3GyKRDUXLxJRDX3xvZZZOiyTZEIQSToXeKQrilkCfV6zKc7cbYpmabFpWl3K49ifrFIpScoycnViwXX5i7bVgF6pzt0kqdFb8a/3qf8zR7dUOCvW537I76yxMsilCAH2/bOeMtquOBpOID0Y6W6M6xvECLk42iLPva8qhUJRsimCcoVtoCUbcelRIM8Is9Un8O4ulpSzYFJ171L0zfdxDkk0RDCcDtD3D0Oz1fXOigQ/QQCUavWGVDU/LkPnpJKWTDTTaLAjgb7CdH6gv/FHhzMvMKWs56A2RiGPQG8At3V1GoXrZQHpDCDo7axC/0C8ORpjAeCBo9zOBbIhGb9CX7mXuIdtBloqRbAgD6A3QsHkCl4N74SbBMuP0hRhlA3hCdDXtFOkNgSjr2bf+cnrkDCeE4ZeVB70hmqjVVTY85Q3TJiXZEApQHy38/FPDuHna1Uz7vnH5fna7IQ6j4iYbnHrjNuvRbg40OzsIZ6eS+baAsmZMTX2zzq+IUm/wPYUzAYdaJGLrmwHxSj/oQQ4H1gyWr0dy7vSH6PQGeEqnSI6cZhiF4WyZtymenv5Zb9oKLHr/vY9TxLEbkleyAbRdpilOEYgO4hT+xZPDrDnT64Szi00Rh95g/n6TDU/LEZIkKU4RBicbru2Ec1jndpXBEcmGm53j6Zx+QzZFILxN8Vd/2UHC7DVake/j0Rvcbng1FLdo3HagsahBKP0UAn8Jnf5vGXFul0QzPrmvq1eeaGlEJqjreBB2Q9M8r0udqmx/Xebz0NhYuonKpNu9ehRZnt9XAxF/ErvyfDuDk+62zEtCS04QBEEQBEEQBEEQBEEQBEEQBEH8v/P09B+Olwd1sNdmxAAAAABJRU5ErkJggg==)
the symmetry of the parallelogram can be a good tool to evaluate such angles and sides.
The length of FG is ______.
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)
Given polygon is a parallelogram.
Bisection means dividing into 2 equal parts in 1: 1 ratio.By property of parallelogram, we know that the diagonals of a parallelogram bisect each
The length of FG is ______.
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)
Given polygon is a parallelogram.
Bisection means dividing into 2 equal parts in 1: 1 ratio.By property of parallelogram, we know that the diagonals of a parallelogram bisect each
The measure of is ________.
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2V02eP/Iw0nngyHz0i/GX+ev+4+eGPHiOZGGBQYlBG4TNjhvlrfufmi85zD3/mM3zg/A/2H3xdn+d/ejmGoxOZxGQ9iAs3h/QZ7h74/APOP0Uk0Q3c3F5vjOPyfWZ+ReVuMAzDMAzDMAzDMAzDbBpre8Da6VtnkPzjtHhd/jor5ctEJ4Q4CeH8ff2HbSPj6E5CudVXBkchTNM0ZjgJz7OZZ7Q7KdM4Nax9TZ46MU7TFPtanL5HvaQV0Ea4fpKT9WsnOsVhWR0wHRTvRDCDAfPZKuK49u0Ql8UangtRzoThksORV9+tSOzEYbEJrkS5UJXLJnk6d1bQXZEpbVaWWDBJdxIindMkC7YKSvQF9065GTtg8Nj8bgRIX7BCKnhWl6VYjcjF07ZOSesA3XH53WSKopSl35e1juWQh/KZp4KrXG7GDq3ORSW2jXTlOm3QHYtnhdt/sQxExtNVBtpPVuf8w8DtmH/1lMisbCiNdaKZ89itX7n7hs5qtNFaXYtT4fJUdAhKmGDhosBouq5zA6pcGeeUEJdqQoxMpoPLYoRau4VOFa5r6Iy/VkxhoJdKDVwW/5fl9v8AOcW8JGh5ySzgVeGLwjAMwzAMwzB/wG73P8yqT6uMZhzSAAAAAElFTkSuQmCC)
By angle sum property of a parallelogram, we know that sum of adjacent angles in a parallelogram = 180.
The measure of is ________.
![](data:image/png;base64,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)
By angle sum property of a parallelogram, we know that sum of adjacent angles in a parallelogram = 180.
The sum of the interior angles of a parallelogram is ______.
Sum of internal angles of a polygon =( n-2) x 180
sum of external angles of a polygon =360
The sum of the interior angles of a parallelogram is ______.
Sum of internal angles of a polygon =( n-2) x 180
sum of external angles of a polygon =360