Mathematics
Grade-8
Easy
Question
If
, find the measure of angles 1, 2, and 3 and name the triangle based on its angles.
![](data:image/png;base64,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)
Hint:
We know alternate interior angles are equal.
The sum of all the interior angles of a triangle is 180.
The correct answer is: ![angle 3 equals 90 degree text and end text increment A B C text is a right isosceles triangle. end text](data:image/png;base64,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)
Since
so,
and 45o are the alternate interior angles.
We know alternate interior angles are equal.
So,
= 45o
![text Also, in triangle end text ABC comma AB equals BC](data:image/png;base64,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)
Since the angles opposite to equal sides are equal, we get ![angle 1 equals angle 2](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEUAAAAOCAYAAAB5EtGGAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAANvpXuIwAAAQ1JREFUeNpjYCAfuDEMHUAXt04D4uVYxNWAuBaILwyiAEF3qzUQrwHiT0D8C+rWaEotmQnE74DYHIvcYiBOA+L/gyRAsLn1IBBHAjEPlK8FxEehYmSBhXgCBBkMhkAh1q0gIA/El8ixZDEJlgx0oJDiVhj4Qaola0i05D+RaghhcsAaMgLEEpqFiAJMQLyODEsGIqWQ61YOID4JLYAJAhYyLRmIQCHXrYJAvIHYKhtkyRYyA4Te2YdctypBA0SFGMVsQLyNggChZ0oh160aQDwbiLmIzV87KAwQegUKuW4VB+JV0BRGEIBCbS8VAoQegUKJW7dAUwpRYD+R+RyGlxNZTtACUOJWajcBRgYAAC/feYsdjac0AAAAf3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4mI3gyMjIwOzwvbW8+PG1uPjE8L21uPjxtbz49PC9tbz48bW8+JiN4MjIyMDs8L21vPjxtbj4yPC9tbj48L21hdGg+msi4pgAAAABJRU5ErkJggg==)
![text Hence, end text angle 1 equals angle 2 equals 45 degree](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK0AAAAQCAYAAABk+//oAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAANvpXuIwAAAr5JREFUeNrtWD1IW1EUfgSRIqXg5BBKIIRSRCQgoRSnLkFKKUHoIOIggkMRB3f30qFjoUgRCSUgQTqIdBHJ0CGbFBERHMTBQRARh1CE5znwBUJ6fffnvXtfkt4PPkjeS+753rnfO/fcGwQeOih7rc7xkXhHvMXnSISG9wYVX4k1wfUXxHXiYQ9rnSbWMfF/oXXekZZ3j/gljGAnWPNzYh6fvWkV8Y14TXwluFclLvdQTkRaG8Q54lN8Hyf+xjWb4HjHEaZVAVfZAjHnTauOrQjD9lpOVLUGMMEfBy/QUkzTckG4gWGXkzYtv7UXxBZxk/jkkf98IJ7hdw2U/m5M4x7/5py4oBkrKVQ1TJC2aXW0ttGyqIfncD8iN1bypWNaTtQJDJjBG/FF8B827Ge85YxFmLMTReIVsYKxuGf8oRkrCdQ1TRAq/kZGF1oZr9Ei2NA6jCqeS8O0qoJ3BP3RpWC8N13XMtgYdE/AaoQulVhxkEEMXROkUWlNtfLK1EQ1tIFPxBVJbkLMPS/7e8S1jp7bSaXlZnlMsOtTGU+0W3wmacxlsUwxZGiCNExrqnWU+DOwdyQ2KajgoeQ5pnACwyvoS1emVanGocZYJitAEibYNTSs6/bAVGsehi1Y1NoUjK/6XGVBu2jNtJy8EcPxuq9fSSqtSixdDGOJMjWsy0prqpUr2IaF3MVpKxPfHOqYdhNHG0mYdkPS06rE0gH3d79iGtaVaU21cju1jQqdBlRzM4GTJSemLSBYu0/iXeOWoWnzOOaaxUYjS/yuGauGcSuSZxzBsUxcw7owbRytu3F7RQu52cEJRgacwbzOujIto4QG/J54RHxvaNr2sVcTYx0KxpLFUjXtgWLv1mZNcTm0gThakz5iS8JLfPx5ijm8xkpQCv5z8KS9DTw8+gRFVOAhnwqPfkE2+Pcs12NA8AC1LD4sR1MF9wAAAMR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXRleHQ+JiN4QTA7SGVuY2UsJiN4QTA7PC9tdGV4dD48bW8+JiN4MjIyMDs8L21vPjxtbj4xPC9tbj48bW8+PTwvbW8+PG1vPiYjeDIyMjA7PC9tbz48bW4+MjwvbW4+PG1vPj08L21vPjxtbj40NTwvbW4+PG1vPiYjeEIwOzwvbW8+PC9tYXRoPk4WNskAAAAASUVORK5CYII=)
Now, in triangle ABC,
The sum of all the interior angles of a triangle is 180o.
![rightwards double arrow angle 1 plus angle 2 plus angle 3 equals 180 degree](data:image/png;base64,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)
![rightwards double arrow 45 degree plus 45 degree plus angle 3 equals 180 degree
rightwards double arrow angle 3 equals 180 degree minus 90 degree
rightwards double arrow angle 3 equals 90 degree](data:image/png;base64,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)
![text So, the measure of end text angle 3 text is end text 90 degree text , so the triangle end text ABC text is a right isosceles triangle. end text](data:image/png;base64,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)
Related Questions to study
Mathematics
The measure of angles m, n are ____________ and ___________.
![](data:image/png;base64,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)
The measure of angles m, n are ____________ and ___________.
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)
MathematicsGrade-8
Mathematics
Find the measure of angle p in the given figure.
![](data:image/png;base64,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)
Find the measure of angle p in the given figure.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
What must be the value of x if
is a right - angled at A?
![](data:image/png;base64,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)
What must be the value of x if
is a right - angled at A?
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FUe7HtZAtIGDA/VWQDZETPZ5/jfa4Px61b7C4ub6ywjlXv4bE6nXeHWU4VOYqnfe3P34Lrtux8VpiZkG84taee4/gknl0qdBaepIhsi8vb5DNWvYcLY08LtoDVoJLqwD3gNbUrbDCL2TMnwymJL14LUmS/wdRGN1UsrHjsJ8ljnW07R3uiSL1vEepYcc/eqLS1y4jGKRLEicf2BxIwIXXxdJ0WliQJEEoROqozz0EFMchXyh96dPOckYxc+Pw3bhM5Wr1HEtO+fRAFw6AJzu3wfRmbJEhpiZ55GF4SU8YKpHm8VnChQQ5wqZrOImUk9OEq2qmCt/WIj1TvwYw47Qf9l7H9bAVJccpxhTgXWrDOlYXTiMb0dIuOViTNtSlLKowR7WwoLv6z8zb8pzinV/yHZMfvn8CBeNNJsWNFzTVR7vXtkFA153uhSyma0KfUSXd2asdAQ86cZq5APAoCQQz/lLYviepLYwTAdw83T9qn87e0cIyUsYP25E481nAaQOuEZE1YB9+6+Li57OJONrdIRah93zjSqnluR3XXk1lwRDLVEzLYXUreMYMxlvYcbQ94KhGKXJHMiKZloCpNPiQGAiMeuYEk22a1G9ie6Eo8nGa6P89K6TuOyh8r7tkT1agIBmOKMcrBu7gXi9Mi2QbwpPvuAyBBcLENZjpvBACe68JF2V9mMnNteVpci0s7Hg1u8nb0b6Ct6R4zjmkbNYMhjimhOH0aulXsPxdKouJoeyDuuVK7ihEt7snAHpU/doDIjWF1EMCf8y194SKGsLBjJyqWZPZtcMnKci8NKcvnkQkqjGA1AyVoJVtvWyN0AhWHB/tI2JNQR5ZPpbLWhZzRZfvNP1CV6rx8xsb9WkMyIFXC+C8XWTKgcGUPegVPpuJ2nS1kbudEqwG8Wzdgvob/KHWM3ccBFDiOI/iKy/YWqSxuv/kHMBLJ+UrgrPwpwUag0n7WOC2fZhQOVMMLOP1oKsLrZFMap5R3gQB63IN4+DY/1miOpIS2oz9Rmoev/M/w6JzkHpEQEz78Tyq2NcM+imGA52pHJ14UDy+3NrceC8zE7XZiTGfF4/+D16PuctNT75GviWdT/Yh4rFI8XI9FTxjDsuwYUd8DM7Udz8H3RM2SvGB7LJgVY62O5azoM+agPfRpmOZ2uRlJj3ui5hcvLoAjyELb8b+Bee9vGqA9VvOK0QLEnlqz/O9F7bGMI517sMMz2+Ow8hlnF44e7dm/rD1vx3quIXHNaC0uY9qe9wPiCQddNigap8Wlp1r4uu15O6nS22HzErzML+fGXqOn1hzMV3sQ1d3U7hEVC4urhPYFemzPq3HPB+As0UOd0igtLn2ea77a8yu3WVtXeg4OwvxfZ3h6Tpacse3Z8Dy7KbDexW3z92/y6dGe4F/injeD44O+mai4C97bbf7aBy8BtqcdnUjne3E540zKQb7LAQHQPyUY4Lna0QnZlsRnCS61LoZeXYA9Kv807fp3uDlQVw47f+UZsXf2NtWfOzf4ivIs0/TmO7e345fKMlW/3PFY5bZ8+p+9NV/HR+Rw/OswdOz+uhzePhhwb3/d6fd2B3A7Yn+6/UfXA3vrcNDmpqw2mF+0l0wGNXy1t0DupRtIWds/9u75GIaBHcN9DaPTvX3KPWi///De/hI3BJrnOgP3kuwgPQ2bu+4ggP8UBqf34n4+mGAJs8fj8Xg8Hs9iwIhFdh58/WBelzG1lMPTU07JkFmjNSBVppsMY3gDUGoynV030KyS3yCBtBTSC6Z0PvQYp5oYWzv592r+/JFb3RRAGcnEsHlcHh9iabLiC8SDpdHUtekgkZlh019IEIaj7Lp7b5WA7WmMbFVq8qC77AwuEyN/A6J/1m+cnfa4t8ljPUx7MNUh2iH1h8L2ctlvW+2x04hD3u8OmSyuNhyuxfVfXVZ7mtkFlvStOLgF/xDbUo0jraP1X11ge3K5T1OWD5xERGET8tiOkPX7ruAYFurMLdt4iu2AtT/oPN3a1edXKk1cUiGMGpJX4FjrZjkaeLrX6/hLITh7rsOQFgarNI1JlsndNRzrYW+ytm0AfFGjF4/Adj2miKMyioWGyPC68XtlOM/V2BwIhLOnSyIqqo8pLDlA2r72q+sUNbvW36euPVWZKmsG1EEMWeyHNuKainPUvNkM0B64tuxymfZBnOl4lCbX+ZKebA9S2eHZ5h4pGOb/tePNps6yfFAwsFhAe8CAYCAtDs8ddaCzZl2sw5bF3rgLxRwA8RzCPM+F0WH9tN5TG9VxbvwnnPAckU+A01gZs90mRg3JKTC/kODVwxWCK845Qva28nfq8Xg8Ho/H4/F4PJ4Fsdn8H+5chgKBe5eMAAAAAElFTkSuQmCC)
MathematicsGrade-8
Mathematics
The measure of the exterior angle of a triangle is 107o . If one of the remote interior angles is 31o, find the measure of the other interior angle.
The measure of the exterior angle of a triangle is 107o . If one of the remote interior angles is 31o, find the measure of the other interior angle.
MathematicsGrade-8
Mathematics
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)
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)
MathematicsGrade-8
Mathematics
Find the measure of the missing angle x of the triangle.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAa8AAADICAMAAABoM55lAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///0JCQggQCBkZEAAAANbe1jEZKe/374yMjKWtpXt7ezo6MdbO1u/m78XFzpTO5ggACBkZIYycnFpjWkpaUubm3joQUmtrY+al5r29vXNaOntapRAQUnNaELVazubWWkpazuZa5uZaWkpahObWEOZaEOYQ5hlCUuZareYQrb2Uzr1aUlrv5rVapVqt5nMxUnMxGb1aGYRa7xla7xlapZTv5pxaUlrO5pxaGbXvY0rvY0qtY7WUMUreMbUZpbUZ70oZ70oZpRBjGeaUe+YZe+aUMeYZMYyU70rOY729xYTOEBmMEKWUnLVa7+bWe0pa7+Z75uZae0papebWMeZaMeYx5hljUuZ7reYxrb2U7ymMpQiMpbWtrbXOEEqMEDoQCObWvealvb2MnObWnOalnHNrc73v5oTOMRmMMSmM5lqMtZTOtYTOcxmMc4SlEBnvEIQphIQpzhkpzhkphITvEBmtEAiM5lqMlJTOlITOUhmMUoSEEBnOEIQIhIQIzhkIzhkIhKVahEqM5mMQUmMQGXNazghazghahOb3hOb3KSmtpSnvpQjvpQitpSnOpQjOpVpSWkJaKXulc7XOMUqMMbXOc0qMc7WlEErvELUphLUpzkopzkophBBCKealWuYpWualEOYpEIylzrXvEEqtEEJaCHulUrXOUkqMUrWEEErOELUIhLUIzkoIzkoIhBBCCOaEWuYIWuaEEOYIEIyEzntSezExMbWlc73mtSmt5inv5r0pUlqttYTvMRmtMVrvtZTvtb0pGYTvcxmtc4SlMRnvMYQppYQp7xkp7xkppRnvc7WEcwjv5pwpUlrOtZwpGRnOc7WlUr3mlAit5inO5r0IUlqtlFrvlJTvlL0IGYTvUhmtUoSEMRnOMYQIpYQI7xkI7xkIpRnvUrWEUgjO5pwIUlrOlJwIGRnOUnuEWsVahGuM5oQQUoQQGZRazilazilahLXvMUqtMe/O5kI6EOb3zoyEpb3F73tSWkI6Wr29nNbm7xkICOb3///3/wAAAPoTV30AAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAARAElEQVR4Xu2dXW7CPhLA6ziG2NRW3ARZft7T/CUfgYd94T65wB5jrT1ZpRZR7UwSKN8tEJK0nR8EkpRWNM54xvZ8PBEEQRAEQRAE8TvQ03aH+BEIr9s94idgsuDbXeIHMA+lk6I9IMaPKXOmTHtAjB6tbGqdJC32U/BVkvIqCGqxH0LG0zwhEfsxSMa5TVMWyOz4EQhlLcM2czQW+wl8+Mjjq4qJZRkZij+AlUtsELLiqV2+k4iNHh0iL8yTcTbhb6TFxs98yW0ARRZKnkQyFEfPWtqkALnSfhnTBAzFdfsDYpyYgk9qsRJg3KfR0RTwuNHBchQw2FssJwmvyFAcN6JIYqh7wTVoMZxRpLHYmNGZ5aq1DFceDcUqzJtDYoz4Nx5luw+GIgNDcUkiNl7mOwIG4iaXlicljcXGi2F53DELwVBMyFAcMUJxm+3Ik5agxWwlyVAcJ9ozzvbEqdFiZCiOFK1ynu21jfBLm/KK3HHGiYxpddD7iQynOzISsTEinLX7AgZjsYWzHLQYidj40H6Wl0fmhQlgKFpFhuL4EFVit2PmLVM0FEmLjZB63fKEIBnQYjwq0mIjYy2KPIb2YBexcBMyFEdIsKk7Oc0rssjzmJFT6bjwZcJOd3tiUZGhODpEsNydbpI1ajEai40Mz9LdWd89piBiqS2owUaEVtaqc+42U5PNUs7IUBwR8nDWdw8BYzGMPiItNha04lydl58PNBRBi5GhOBZkPDEptUPttz0hp9KxcLhueYxRuC5GhuI4WMtZXh1qsI9N23zgi/ZkKI4H7bgNe03x4ZWrHUjnoapD06c+Q7/tzFCLDY8OMSl2NZg2WZWg85SWRWxXNEUoLLfF+6o+IobkueBxV8C0VF6Bla+9CnLTCcJYLCY8kt/28Og2WmWD9v7JR5v57NNBERABA/wUidjgmCqNB/b6s7MxC35v4mP6j4qckxYbnF1n+hZ0/z32bGtiaN07hYsNyvTEuqWcJMsTK2MgYmnOAonYoHxkPFV7emka/mNPTmlgDC1mgqBgliHxLGF7mQIwR0c4aVloo8BQpEwQgyIya3cFTMvKzs4sZNYihh5vFyexiIfiWbqzrKL9S+bY2XWWtVcWRIxShg2HwAwPW53kVWZkBBvfnNZTH6YxFGlGcSi0j5t1S+FlpvyTqPIyZPKcDHkYi2HKMGqxYVi51Gb1noygmzQMyuqxcX3qBFoElnCKPhoMaZOqlhajlMSk5yKoi2teK7+MORmKQ2Hc/qzvNxAvzKKhSCI2BDKm5ZUmuvbOppzC1AfhxKzv14gMxmKgxWi6o3f0y+Scr+8FNBiKdcow6hT7xhf5ZwqV72MCS1OmPBVm6ZvM8uUNqmi1cGAoghYjEesXz/Iz0SpfIF4Zzy1VjeiZ/RxF1zCvM0GQodgv6/1Z36sw2YznUZGh2CdagYDdqIXAUGwm7dtjogfkjL/dKGDo8QaG4kyRr0B/CBSwm7s0vSgsxzB1arG+wBxFt/do0+cMQyPIUOwN4fhRjqJrwHxGKS9Ii/VEW/rhDp5VTNFvm/rEXvhct7wVFDFM30wi1gvBJtfP+u5TG4okYv1gDqJVbkHLiie2kHNqsYejUcDujUHRRs04aLFbx3LE9xEsj/dXBcP0zZQyrA9qX9/7L/PaoKFI7jiPx1c3rVseIWRlc0tjsUejVcKzTkK8MBMEGYoPp/b17eQaN4aik7TK8khw1jfr6BL7OvookHfHI/Hx5nXLI1CLpdwtSIs9jmfHJ6ej9W5Am8yixxsZig9jLWNylKPoduahsqDFSMQeBgjY6fDl25hi9BGPJGKPYi0nyR3rlse0mSDIUHwQpkiud6a/xIdfgqH4Rk6lj0HLCXeddl9r0WgxErGHYMq0k0mpHVYYGgFjMdJiDwBzFN3iTH+ROWaCiI4yQTwAz3hcdJ0oSqMWs4zSN3fP/NXy07VV7qIxFJf3L7ARB/hZyh4ws772bgKGIjmVdg2mkLqcOPs2PoR8g8EziVjX3BGtchkBWixNYCzWHhOdoFV6UPC3M+YvbalnWmbpkBD5YcHfrqjdcSw5lXaKUPxRAgZ/HNM3UyaITgk2qR52PcFQtGgozqlP7ApRJfGBHoSYMiyhOrTdsQoxeZQGQ1ZS1WMxmlHsCFGkJypqd8i8FjFHHm/dgEkQO/D1vcCqNhQL8tvuBlPxbtctj3nOSp5YygTRCQ9ZVjlA1zOK1b1BTARisODvo69kmwmCROx+RPZVucQumIMWq6upk4zdyYdnnC3ag8exbsdiZNnfS12PtIfbvgnwo1LPd7OID1m3PMZk6FRK0x13ggL2WfrhkQhM3wxajMyOe1hLlpY9BY6DoZhggB+12B2IKunSmf4iGH3EMRNEe0xcz4ec3Jmj6Ao0iFid+JK02K1o4ZJJ6G2VCmuPgaFITqU38yFtulvw99GAoZhzpmjS/lZ82cOk1A6CJu3vYhXiN6JVtPjMF7XZ18L7dw8YuPbaeP/NGScciz0uE4T47fNe9axvu38O7cNWILTMGovSqDiZTKKNBcind1ha7HuKsPbbju4hdqnObk0q/VOo1y0vZ1sDuy5uJoZF2Oy/O1YWRTFLJ+9PIquKqlTP9Ue+ZO0VQy3WRT8MQt54Os6DckvnLGu/6Fw2Nc60VO5XZU6Sb5ztV6ffB8vt8fiKwyYNslHmjSPcGmRuVfenxfrJV9nTk5p9e+i9MRTvdSrVcKO06URMTKwFaW8mRLUJRaxAhKe+ivZXVTsAAUsvdSLzEF7YrJEpLUOo2jz2eoVvQpXQVHV7ZVdM9mOp5w5ShhlM+t20hbA8k4v3dqwgHAPxElP471wmM/ebVkyxmtuF6yakh0Zp7tC591Nld1s3iw56QaEKBd3RNXexCCUYivdM2k9BiBy0V5NNxEf2+U8Y9+YabSoUtKepVG9jzMcjFJ9c8rxZP4kla/UX9JtqN429dnVKYExPD9f+upu4NRRvN+hA2uG7t5FsJs4+2ytr+wP45zIYnnvXx7JRX2gZk8uzvkLtFOOA9tr+89pUjdJCC/Jq80GEKkknt9ehnQrx9LLxQfFxtvmKGnrDbdvJKrLqd6Vq1MucX+zgtWOvn+21U95+qtg968ZNshV2sVbtF2TWNb9sYEARQq2+dKgqKdsbSGRvzPW0BtET068y08P9+rlMtitfhs3uGkatWy12e4NlG/kSFY/R1t8T1G1VMAtmIf5ZPZ93lS9rLHxV+gH6w40+2NNf6/ftcOdW9D9gKKZlZm40CEC+mtaAHvklKyLa88LNXBZUNSkf6sA8HFrai/VIwd44qb+eXbyvAAECIsa5VTdO2oN8fVo/TyvF4QZ6LipMQQcS95vMjF1MdTEJmHZltu1Tdux5yaoO7mDt1YTzWfbN2ZF9QL52G1pGK0G+GoUVeKeJskbEF76+YG982iOKb2RKq478F0HE0nSi3m/QMyBfu/eZx/Z6rpYCJ2wk73OpqFfqcLDTAgbDUs/AJKjnGLX4p0yrdipelDbg+/1o725MGbaxD8GqwHcZo4fuu6zNo5eN7fj7wFnf5enbW0sH41rLXvBiwmiGp5zVsjgP7NK8yFWgU2kTpt6e+C6qlS/xqqBrNspCF6hDiSk5fWVD11l8RoN/y9nptBmgXpbOOVVbHEY5tyxc3Q3iGLm7+7eupp5eV01dhCymcYnfTKjZTKmiKkDi12DPFnjQbRq6UTH/nDk9ZPq0/lhvrqKGfZyV6p61yCJW8LtCxEDarbUzHDvOpZtYu1lVMwp+8LsLUNSOAe3+QGDKsJTDWKw9/pKVX7xLL+vgF/0spXzfrFoLDwenb79fwlylPfn6XkBkZZ5SgN93WC8Yf0yOomsAQ9EmWE39Ci32R5mrhKvh7Sl0KqXQiO8gJ2k1gvsatNgEDEUK8PsKg6UfxqA5xEtMUgrw+4r1IiadDYDvAqOP+DWG4t9EVNvE2XouhDHGGyN2XEX74/kFy4uRFruIDpY3+WjmJihXlWzGysplQ6gS0GKcimReZlrP+sLQOagy8hTIc9gsgya7abHjLvy3pjvWWuvVX82Nuc5s7oysYAhk7QSEqyxnMVpbR2313i1ishXO2dlSz1OthXmXQWZB+mdRu0P+MXzJbTXjqS2VBN31/Pxv4xcZzs935D59FVq8ztKzmSC0kapiEbAxzphTf7DvnGcxTW10YbGjsuoLY9NkAGWCKcNyjD46ulWEDwXcRjm36GZjofeGbjv889eazLM0LaFdDuY50H064bGzwnzfx2Qzeyxi2mcMLH4b2VJlgKrKiMdlqBeW/w5a8dPhYKt30Gqz70agdAiMxaA33i/1rGVhUx6LIGG4IebzOYw93l+LSZpGt/hbc8WS8TPlEjFCYRtW1CdGzXI++8wEoUXGkhw67X1Zgm67Ahn7Y7nv64K/pw2LeYjQJQ5w++oFTnds1ScGpdgqM0c9n8byEkn8Ww0mJ/m5SSnxahPWoQvAt8FMEGnaun5D/5jEMy7cc69s+rcaTCy5PVdRe6543lc+nH3qAD+sQ6uxA9jxrjtEYK/9lxpMywulH0zxsDoeXwAW6gzr0Eo1gea6YKdCbwld4iDfcRhqZ/p2/4gQ02qg5BlN+uYqRnY5pZHIbFr+pYli0FJnnekxo9tOuF6/gIUKpn38KozTwJjkq8/8JkwB/c65+9Oz5Pth5V2DKcNSXn5l8qCr1xBm0UBo6PTOCxj0lv0lnDpEe8V4/pVjITor/2JX0SPqdcsz9+daRjvktWgNxcsV/DDc5g+ZHJg4+1wA+oevzk2A9AP6bWMd2kv3zDTEpBhKyw5AXfqh3T9Eg8UxrHIQ9ezhxUwQpkjYHzIRpzAu3k2ysQfmL2p3B+IDDMUcRmHnGwxs+vjyhwTMx/P3p7Tp4GFVGEOLKcPONgkM+v+UxaHs2WGWBOtx8EWmNWaCyNnruTYxDMb17X6f6IFcSeqK2u3+AR7aawRdzWqBtY/c++nrs3Jb17w+mc79MLEa9TDrdK8nWV6MQZWDoYgV/MLJ22qu8sdWozuNCFWphrDG1ovIz8zEe5aPJOwepzuS01oMA+g7iq2+hlXWZJ3rX8aEy8/M+sqYjyWMu8nK93ZiDbUedbT7feJdkmI1pv4vUIhpgTPxmyfqifpbyEmCId7nnv0yD4VNZsvjZCuZHaS9oEd0Fn3wFn13QQY0mJLv3mPAqfTvC3yBDe6gpMA0y7ALPz184scONzjZvm42/Gi93YHBp5EZQ+fIgI43O+C3z9r9fsH4tRSEXvYcdzAFAbPojYnUbpk1LNoc/ch2z+2D51mcNS/N57bP7XYEfH7z3Dya34cN3+Axgw1e2tdZ/WBltAlcHjhXfT4rVlrOI+7gs8etqioGFwi+kWWZ6NW2NwXn1vL20dIecOTz7AY8Uf+g2VrwXPuLB4/L5PtbAi+4wSu+4EECooV/36Kv/3jA7wZvVb8zYtPglm65XCqn4BVzT2MC6uWyqJrz+OLw9Jb6Q/iyLPD0v+AN92DbPKrm1R0c11v9cP9q34r/Fg43Bz90FTyXFf4i/Cps+IbvzcO5gu3eBfio75yz98lDH5YnSZ6DgN2RJfAmVo1OeIbH5h32no2A87hz/MAn0rzB5+r3T/Z+DOwcw6/Dx3Grfwt24P1/7Q+bE81Ptmca8JwBVSYXe3j53u71C+jVUNo8xVpnZlRhM+vNc8v2zN75z4N6b++wPaqf7dkjth9paP9C+7I9PRqmRr6BWDMlx9RYxBlWoQKN+rBqI0S36MCgK9x39ifGi8hmuPRNXeEPYeqzjJIp/SC06D9EjiAIgiAIgiAIgiAIgiCIX8DT0/8Bw8aQ7UAKqcUAAAAASUVORK5CYII=)
Find the measure of the missing angle x of the triangle.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAa8AAADICAMAAABoM55lAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///0JCQggQCBkZEAAAANbe1jEZKe/374yMjKWtpXt7ezo6MdbO1u/m78XFzpTO5ggACBkZIYycnFpjWkpaUubm3joQUmtrY+al5r29vXNaOntapRAQUnNaELVazubWWkpazuZa5uZaWkpahObWEOZaEOYQ5hlCUuZareYQrb2Uzr1aUlrv5rVapVqt5nMxUnMxGb1aGYRa7xla7xlapZTv5pxaUlrO5pxaGbXvY0rvY0qtY7WUMUreMbUZpbUZ70oZ70oZpRBjGeaUe+YZe+aUMeYZMYyU70rOY729xYTOEBmMEKWUnLVa7+bWe0pa7+Z75uZae0papebWMeZaMeYx5hljUuZ7reYxrb2U7ymMpQiMpbWtrbXOEEqMEDoQCObWvealvb2MnObWnOalnHNrc73v5oTOMRmMMSmM5lqMtZTOtYTOcxmMc4SlEBnvEIQphIQpzhkpzhkphITvEBmtEAiM5lqMlJTOlITOUhmMUoSEEBnOEIQIhIQIzhkIzhkIhKVahEqM5mMQUmMQGXNazghazghahOb3hOb3KSmtpSnvpQjvpQitpSnOpQjOpVpSWkJaKXulc7XOMUqMMbXOc0qMc7WlEErvELUphLUpzkopzkophBBCKealWuYpWualEOYpEIylzrXvEEqtEEJaCHulUrXOUkqMUrWEEErOELUIhLUIzkoIzkoIhBBCCOaEWuYIWuaEEOYIEIyEzntSezExMbWlc73mtSmt5inv5r0pUlqttYTvMRmtMVrvtZTvtb0pGYTvcxmtc4SlMRnvMYQppYQp7xkp7xkppRnvc7WEcwjv5pwpUlrOtZwpGRnOc7WlUr3mlAit5inO5r0IUlqtlFrvlJTvlL0IGYTvUhmtUoSEMRnOMYQIpYQI7xkI7xkIpRnvUrWEUgjO5pwIUlrOlJwIGRnOUnuEWsVahGuM5oQQUoQQGZRazilazilahLXvMUqtMe/O5kI6EOb3zoyEpb3F73tSWkI6Wr29nNbm7xkICOb3///3/wAAAPoTV30AAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAARAElEQVR4Xu2dXW7CPhLA6ziG2NRW3ARZft7T/CUfgYd94T65wB5jrT1ZpRZR7UwSKN8tEJK0nR8EkpRWNM54xvZ8PBEEQRAEQRAE8TvQ03aH+BEIr9s94idgsuDbXeIHMA+lk6I9IMaPKXOmTHtAjB6tbGqdJC32U/BVkvIqCGqxH0LG0zwhEfsxSMa5TVMWyOz4EQhlLcM2czQW+wl8+Mjjq4qJZRkZij+AlUtsELLiqV2+k4iNHh0iL8yTcTbhb6TFxs98yW0ARRZKnkQyFEfPWtqkALnSfhnTBAzFdfsDYpyYgk9qsRJg3KfR0RTwuNHBchQw2FssJwmvyFAcN6JIYqh7wTVoMZxRpLHYmNGZ5aq1DFceDcUqzJtDYoz4Nx5luw+GIgNDcUkiNl7mOwIG4iaXlicljcXGi2F53DELwVBMyFAcMUJxm+3Ik5agxWwlyVAcJ9ozzvbEqdFiZCiOFK1ynu21jfBLm/KK3HHGiYxpddD7iQynOzISsTEinLX7AgZjsYWzHLQYidj40H6Wl0fmhQlgKFpFhuL4EFVit2PmLVM0FEmLjZB63fKEIBnQYjwq0mIjYy2KPIb2YBexcBMyFEdIsKk7Oc0rssjzmJFT6bjwZcJOd3tiUZGhODpEsNydbpI1ajEai40Mz9LdWd89piBiqS2owUaEVtaqc+42U5PNUs7IUBwR8nDWdw8BYzGMPiItNha04lydl58PNBRBi5GhOBZkPDEptUPttz0hp9KxcLhueYxRuC5GhuI4WMtZXh1qsI9N23zgi/ZkKI4H7bgNe03x4ZWrHUjnoapD06c+Q7/tzFCLDY8OMSl2NZg2WZWg85SWRWxXNEUoLLfF+6o+IobkueBxV8C0VF6Bla+9CnLTCcJYLCY8kt/28Og2WmWD9v7JR5v57NNBERABA/wUidjgmCqNB/b6s7MxC35v4mP6j4qckxYbnF1n+hZ0/z32bGtiaN07hYsNyvTEuqWcJMsTK2MgYmnOAonYoHxkPFV7emka/mNPTmlgDC1mgqBgliHxLGF7mQIwR0c4aVloo8BQpEwQgyIya3cFTMvKzs4sZNYihh5vFyexiIfiWbqzrKL9S+bY2XWWtVcWRIxShg2HwAwPW53kVWZkBBvfnNZTH6YxFGlGcSi0j5t1S+FlpvyTqPIyZPKcDHkYi2HKMGqxYVi51Gb1noygmzQMyuqxcX3qBFoElnCKPhoMaZOqlhajlMSk5yKoi2teK7+MORmKQ2Hc/qzvNxAvzKKhSCI2BDKm5ZUmuvbOppzC1AfhxKzv14gMxmKgxWi6o3f0y+Scr+8FNBiKdcow6hT7xhf5ZwqV72MCS1OmPBVm6ZvM8uUNqmi1cGAoghYjEesXz/Iz0SpfIF4Zzy1VjeiZ/RxF1zCvM0GQodgv6/1Z36sw2YznUZGh2CdagYDdqIXAUGwm7dtjogfkjL/dKGDo8QaG4kyRr0B/CBSwm7s0vSgsxzB1arG+wBxFt/do0+cMQyPIUOwN4fhRjqJrwHxGKS9Ii/VEW/rhDp5VTNFvm/rEXvhct7wVFDFM30wi1gvBJtfP+u5TG4okYv1gDqJVbkHLiie2kHNqsYejUcDujUHRRs04aLFbx3LE9xEsj/dXBcP0zZQyrA9qX9/7L/PaoKFI7jiPx1c3rVseIWRlc0tjsUejVcKzTkK8MBMEGYoPp/b17eQaN4aik7TK8khw1jfr6BL7OvookHfHI/Hx5nXLI1CLpdwtSIs9jmfHJ6ej9W5Am8yixxsZig9jLWNylKPoduahsqDFSMQeBgjY6fDl25hi9BGPJGKPYi0nyR3rlse0mSDIUHwQpkiud6a/xIdfgqH4Rk6lj0HLCXeddl9r0WgxErGHYMq0k0mpHVYYGgFjMdJiDwBzFN3iTH+ROWaCiI4yQTwAz3hcdJ0oSqMWs4zSN3fP/NXy07VV7qIxFJf3L7ARB/hZyh4ws772bgKGIjmVdg2mkLqcOPs2PoR8g8EziVjX3BGtchkBWixNYCzWHhOdoFV6UPC3M+YvbalnWmbpkBD5YcHfrqjdcSw5lXaKUPxRAgZ/HNM3UyaITgk2qR52PcFQtGgozqlP7ApRJfGBHoSYMiyhOrTdsQoxeZQGQ1ZS1WMxmlHsCFGkJypqd8i8FjFHHm/dgEkQO/D1vcCqNhQL8tvuBlPxbtctj3nOSp5YygTRCQ9ZVjlA1zOK1b1BTARisODvo69kmwmCROx+RPZVucQumIMWq6upk4zdyYdnnC3ag8exbsdiZNnfS12PtIfbvgnwo1LPd7OID1m3PMZk6FRK0x13ggL2WfrhkQhM3wxajMyOe1hLlpY9BY6DoZhggB+12B2IKunSmf4iGH3EMRNEe0xcz4ec3Jmj6Ao0iFid+JK02K1o4ZJJ6G2VCmuPgaFITqU38yFtulvw99GAoZhzpmjS/lZ82cOk1A6CJu3vYhXiN6JVtPjMF7XZ18L7dw8YuPbaeP/NGScciz0uE4T47fNe9axvu38O7cNWILTMGovSqDiZTKKNBcind1ha7HuKsPbbju4hdqnObk0q/VOo1y0vZ1sDuy5uJoZF2Oy/O1YWRTFLJ+9PIquKqlTP9Ue+ZO0VQy3WRT8MQt54Os6DckvnLGu/6Fw2Nc60VO5XZU6Sb5ztV6ffB8vt8fiKwyYNslHmjSPcGmRuVfenxfrJV9nTk5p9e+i9MRTvdSrVcKO06URMTKwFaW8mRLUJRaxAhKe+ivZXVTsAAUsvdSLzEF7YrJEpLUOo2jz2eoVvQpXQVHV7ZVdM9mOp5w5ShhlM+t20hbA8k4v3dqwgHAPxElP471wmM/ebVkyxmtuF6yakh0Zp7tC591Nld1s3iw56QaEKBd3RNXexCCUYivdM2k9BiBy0V5NNxEf2+U8Y9+YabSoUtKepVG9jzMcjFJ9c8rxZP4kla/UX9JtqN429dnVKYExPD9f+upu4NRRvN+hA2uG7t5FsJs4+2ytr+wP45zIYnnvXx7JRX2gZk8uzvkLtFOOA9tr+89pUjdJCC/Jq80GEKkknt9ehnQrx9LLxQfFxtvmKGnrDbdvJKrLqd6Vq1MucX+zgtWOvn+21U95+qtg968ZNshV2sVbtF2TWNb9sYEARQq2+dKgqKdsbSGRvzPW0BtET068y08P9+rlMtitfhs3uGkatWy12e4NlG/kSFY/R1t8T1G1VMAtmIf5ZPZ93lS9rLHxV+gH6w40+2NNf6/ftcOdW9D9gKKZlZm40CEC+mtaAHvklKyLa88LNXBZUNSkf6sA8HFrai/VIwd44qb+eXbyvAAECIsa5VTdO2oN8fVo/TyvF4QZ6LipMQQcS95vMjF1MdTEJmHZltu1Tdux5yaoO7mDt1YTzWfbN2ZF9QL52G1pGK0G+GoUVeKeJskbEF76+YG982iOKb2RKq478F0HE0nSi3m/QMyBfu/eZx/Z6rpYCJ2wk73OpqFfqcLDTAgbDUs/AJKjnGLX4p0yrdipelDbg+/1o725MGbaxD8GqwHcZo4fuu6zNo5eN7fj7wFnf5enbW0sH41rLXvBiwmiGp5zVsjgP7NK8yFWgU2kTpt6e+C6qlS/xqqBrNspCF6hDiSk5fWVD11l8RoN/y9nptBmgXpbOOVVbHEY5tyxc3Q3iGLm7+7eupp5eV01dhCymcYnfTKjZTKmiKkDi12DPFnjQbRq6UTH/nDk9ZPq0/lhvrqKGfZyV6p61yCJW8LtCxEDarbUzHDvOpZtYu1lVMwp+8LsLUNSOAe3+QGDKsJTDWKw9/pKVX7xLL+vgF/0spXzfrFoLDwenb79fwlylPfn6XkBkZZ5SgN93WC8Yf0yOomsAQ9EmWE39Ci32R5mrhKvh7Sl0KqXQiO8gJ2k1gvsatNgEDEUK8PsKg6UfxqA5xEtMUgrw+4r1IiadDYDvAqOP+DWG4t9EVNvE2XouhDHGGyN2XEX74/kFy4uRFruIDpY3+WjmJihXlWzGysplQ6gS0GKcimReZlrP+sLQOagy8hTIc9gsgya7abHjLvy3pjvWWuvVX82Nuc5s7oysYAhk7QSEqyxnMVpbR2313i1ishXO2dlSz1OthXmXQWZB+mdRu0P+MXzJbTXjqS2VBN31/Pxv4xcZzs935D59FVq8ztKzmSC0kapiEbAxzphTf7DvnGcxTW10YbGjsuoLY9NkAGWCKcNyjD46ulWEDwXcRjm36GZjofeGbjv889eazLM0LaFdDuY50H064bGzwnzfx2Qzeyxi2mcMLH4b2VJlgKrKiMdlqBeW/w5a8dPhYKt30Gqz70agdAiMxaA33i/1rGVhUx6LIGG4IebzOYw93l+LSZpGt/hbc8WS8TPlEjFCYRtW1CdGzXI++8wEoUXGkhw67X1Zgm67Ahn7Y7nv64K/pw2LeYjQJQ5w++oFTnds1ScGpdgqM0c9n8byEkn8Ww0mJ/m5SSnxahPWoQvAt8FMEGnaun5D/5jEMy7cc69s+rcaTCy5PVdRe6543lc+nH3qAD+sQ6uxA9jxrjtEYK/9lxpMywulH0zxsDoeXwAW6gzr0Eo1gea6YKdCbwld4iDfcRhqZ/p2/4gQ02qg5BlN+uYqRnY5pZHIbFr+pYli0FJnnekxo9tOuF6/gIUKpn38KozTwJjkq8/8JkwB/c65+9Oz5Pth5V2DKcNSXn5l8qCr1xBm0UBo6PTOCxj0lv0lnDpEe8V4/pVjITor/2JX0SPqdcsz9+daRjvktWgNxcsV/DDc5g+ZHJg4+1wA+oevzk2A9AP6bWMd2kv3zDTEpBhKyw5AXfqh3T9Eg8UxrHIQ9ezhxUwQpkjYHzIRpzAu3k2ysQfmL2p3B+IDDMUcRmHnGwxs+vjyhwTMx/P3p7Tp4GFVGEOLKcPONgkM+v+UxaHs2WGWBOtx8EWmNWaCyNnruTYxDMb17X6f6IFcSeqK2u3+AR7aawRdzWqBtY/c++nrs3Jb17w+mc79MLEa9TDrdK8nWV6MQZWDoYgV/MLJ22qu8sdWozuNCFWphrDG1ovIz8zEe5aPJOwepzuS01oMA+g7iq2+hlXWZJ3rX8aEy8/M+sqYjyWMu8nK93ZiDbUedbT7feJdkmI1pv4vUIhpgTPxmyfqifpbyEmCId7nnv0yD4VNZsvjZCuZHaS9oEd0Fn3wFn13QQY0mJLv3mPAqfTvC3yBDe6gpMA0y7ALPz184scONzjZvm42/Gi93YHBp5EZQ+fIgI43O+C3z9r9fsH4tRSEXvYcdzAFAbPojYnUbpk1LNoc/ch2z+2D51mcNS/N57bP7XYEfH7z3Dya34cN3+Axgw1e2tdZ/WBltAlcHjhXfT4rVlrOI+7gs8etqioGFwi+kWWZ6NW2NwXn1vL20dIecOTz7AY8Uf+g2VrwXPuLB4/L5PtbAi+4wSu+4EECooV/36Kv/3jA7wZvVb8zYtPglm65XCqn4BVzT2MC6uWyqJrz+OLw9Jb6Q/iyLPD0v+AN92DbPKrm1R0c11v9cP9q34r/Fg43Bz90FTyXFf4i/Cps+IbvzcO5gu3eBfio75yz98lDH5YnSZ6DgN2RJfAmVo1OeIbH5h32no2A87hz/MAn0rzB5+r3T/Z+DOwcw6/Dx3Grfwt24P1/7Q+bE81Ptmca8JwBVSYXe3j53u71C+jVUNo8xVpnZlRhM+vNc8v2zN75z4N6b++wPaqf7dkjth9paP9C+7I9PRqmRr6BWDMlx9RYxBlWoQKN+rBqI0S36MCgK9x39ifGi8hmuPRNXeEPYeqzjJIp/SC06D9EjiAIgiAIgiAIgiAIgiCIX8DT0/8Bw8aQ7UAKqcUAAAAASUVORK5CYII=)
MathematicsGrade-8
Mathematics
Find the measure of the unknown angle in the given triangle.
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)
Find the measure of the unknown angle in the given triangle.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
Find the measure of the angle d.
![](data:image/png;base64,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)
Find the measure of the angle d.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
In the given figure,
is the sum of _____________
![](data:image/png;base64,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)
In the given figure,
is the sum of _____________
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
The measures of two angles of a triangle are 54o and 32o , find the third angle.
1060189
The measures of two angles of a triangle are 54o and 32o , find the third angle.
1060189
MathematicsGrade-8
Mathematics
Can a triangle have interior angle measures as 30o , 45o, and 90o ?
Can a triangle have interior angle measures as 30o , 45o, and 90o ?
MathematicsGrade-8
Mathematics
Can a triangle have the sides as 3 cm, 4 cm, and 6 cm?
Can a triangle have the sides as 3 cm, 4 cm, and 6 cm?
MathematicsGrade-8
Mathematics
Define the measures of angles opposite to equal sides in a triangle?
Define the measures of angles opposite to equal sides in a triangle?
MathematicsGrade-8
Mathematics
What is the measure of each angle of an equilateral triangle?
What is the measure of each angle of an equilateral triangle?
MathematicsGrade-8
Mathematics
In which triangle all three sides are of equal measure?
In which triangle all three sides are of equal measure?
MathematicsGrade-8