Question
The value of x is
![](data:image/png;base64,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)
- 5
- 4
- 3
- 2
Hint:
Compare the congruent sides of the triangles to find x.
The correct answer is: 5
You can also find the value of y by this method.
Related Questions to study
The symbol of congruence is ________.
Congruent triangles are triangles having corresponding sides and angles to be equal. Congruence is denoted by the symbol .
The symbol of congruence is ________.
Congruent triangles are triangles having corresponding sides and angles to be equal. Congruence is denoted by the symbol .
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
________.
![](data:image/png;base64,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)
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
________.
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Y1wX2ZM/aory3S8Je8+hPqXtRO9xfL3oCdlFTOpKnzTTxq8upDy6U/1f8l4Jcqr7Xeh/YEsgX3b4DDodUY9ahJBLf4fUH0B6A9DAjTcnpHwZykdcfm/hTQkkZcPfWiZBsmSorCmp+BeIh19fFsVNX/cI87VqZQwJB6W0q5D4iHurfi4w0XfsOp7r5HHPs0UT5xzZuex/URxAv1FHHLdT16rs2BTxfTp9IomtWSMC+I3Q5uPF7Do+d6KixPDps8z4YT6W0xr41WPHkWgTs0eM3DuBya6fFRyrtTHim0Mdh9aI+RRxpXubcpGyEUvlNpbZZ+Y7HZoj0l8GHKHzqoKFqThlRSGoT1JsLWpJgaBp/KxyCJ8i6fEVbHqCkd3vgksPUYzmvcww8rP3Mkamud66M15lg2a8//zWbt+b+5tGeWS3tmUenSnhnEsqJsFxcXFxcXFxcXFxcXFzvx8/MP3NBpp9hPpKUAAAAASUVORK5CYII=)
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
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)
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
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d6NFXEB0dLGb118ejbyqInavfx6GBpGi2o8pO7Va73QnJ2OZRyhrxBA+qtTzM14pxs49rtVDC6rvtCCvX6uN1AJKdq1z0BMu2qDj+FCu3hMI0G2dA5mScwZe92F0Gx80cfBS2KRNSmu2Pao2idkocjWSUUch31YRvtp92/y0+jxhBRseb1/M0LK+/TgGpFmwuh1on46LxEk2JgZhI7fZfrr0O7g1Jn0Zyw4XsnJY3/ibBl10U3Y0gp77UcoHC+sCbVkfg+mWw0YY+YdNBTtnSICqUXEI/RkPf7kbZVXqRazrxpjpT6mrDFB/GvPLeskXILhRTwPYk21ujoEDOuRfoBYE6AJ6rjrWbmqlSXci9y3mZn4uVgqMAN5MGwbVPXItC8LzkiJRuFRBRffFArWZFd2eZ3JONBXd3NYqfaJHknSBSL218gCdFBkzo1Jdcjt6MQbBhZJ33KaKFAriPep4STg99WMhLaHrrZovy3arO+gsZz1oDtJTjoBj42KlTGFtR8nn/amwAnhxGsbS52g5VK18Ln3FdGoDbrhmMuIZAaAqWameMJkfBsVIezdgua/E6leF9MSKAAdS9SCGyL/Z2sAjPfYZNRK960HICQndeyrjNTqsExm/uxBiILiloQd/GYQLVI6eJdyuhg3WBOXBIfyNn2J8fXVr24a2tjdl2RojD2MmmuxC066G9RwzFfeRvD1EwLx280Jy6x6Wx3zxNT1dBb7zxU3f7EHoREADjuUIb3kd9esOUUqF1A/Cu89Ha+QjQx03iPwpf3f7S9fLc8YS5YmLJHuYuPffrKwzeD9fGwLTxEM6ULn75dxTm1ujSC40qpMpqY7dkxVZ26m+uIMFJICREZQugavC99rh75gnjYmrSGiRRfHj+E/8ZMrkkIIp4bXa2Iivc41V2IzTzNC+q1HgTqoIeciXPNxIco6+DsiHr1n2V4aj/XgvfPSdo3QdaNbHMdk35uhMlZvj8fzM2ie6a7+vUPIKrgJgOpMMW3Toj8XUXKnOmK7jpzIlqZ01vNQc4wmZqQNSzGfffBQQL4o7ckuu9WbOJxK76uLFgk0CYafDSytjVUD1GoQpy8TBtqteb33CgvD9uPurwo19ml+kxodN/rrRQ+DAoVHwXo6xC6PmyYs+t1Z05QMXnWNxfT7Ku+jVA3bB8N7sxcZofbPNdAkHPrsra4YP+A/aMQw9QbmWavYE4MNKETU39oRP/KUNSfocTWrUko9yLLfDl6R6B413WHRdL2j6atYT5P0/l6chrvPj4YTEKZyLvBPGE/tVwoeblY+s8ha3Yqm4Jucp35YePXW3CugP7R00SK2U7puIYESicsh3vbMrf/pEB98si9nV2tVtJGs/pv2s/fC2YGrklCFQ1tKiweHuup36BfhgQQiQP42tAm+lfPLOFybkth7buSvVztGTs5J9EQiz68Zg9nURBVwqwNnWbC8OJv721t5mR2ggrlHxk8iU1h83qUEOshTwTJ5AeSCZJDrsMxkApoE/37g3GXzqqXZudFVX84vGadibDedf2j/oEGJCakjVhBFLPW96imuQ/FPZoy7gYpZVPV6YcjWcpMQ9GJCw81kSLqRwGNTfFU/Etz4h18VjvnFWtEablgYhTqJGovoj+qo4P6QKdH9LLhSEyZcJ6HmZlKfE61WkrUbSmI8ik7brCNVmbbVAyzax4gmNmKO7SJcp+leiNldDtm6FFRIediXiRRW5xK9qiT+2SVgBkKFoU2DzJ8gIagojlhBJTdRfU3V4cqpOd5a38NNKCeXowSrKSlg8ITsVfryYoMfhfaDjWrt1H5FWpO5sQlXs9mlQTMzTrLKDUvtZYsg1zYQ8gEgZRoWjfbuqpdqWZ4dgA8ukRlWBM/l6gWbEA9vhRIDThIe7w+RtK8NSdMF5xw3AoRZhu495JFM9h5XQs7B33Wluy1F1SV4MvrqCgewKJoSyei2xHPQ+hfoSAQOc/mFmI+A8EUx1jTyKiqoevgT5U1jFOD5DktTAoyAS9o2VKRw+uHNtFoNsc32Udz81QbshbtbrS5QnLK5aYojRCZ/sPkWbIiTrIdCT7TmjH3EGkPBe8qjCvKhDCsHg+m920584wptcvf1iEUfrQk9pehvm5ebdQU0ZufoA/il0kg18F13VSVdIbvompQIh1lApWY54IwUnbpumQWtVrUNfH0raEMb95P0T/pSie8g8B2mspzNTt144LMdfZ76/p+QK5rJriiSuvJ60f/iWJNJQWPL2fhUhH9KC9SCE4IGCtOg3AnraDc+TqSlPeZ53FniLL7V7bRrNH8j6MDRPloZi7eoqDQ1wGlEzB14pjrMIOJ1ZaZ4Rudz3UsTxQNz6MCd8L5i/rJX6MNYiq+vPaeM+3JEWxp2uJj5kd1poUwp0AFdXokCCWb8W5aG/W3yTLnPh3xOR0Q7CmXn/WAKTyyqZqPGleIO+5wj/CLTR4+nW0bZJThEjRHwZ24+0aPf5B7XR9e6i6YtWBykAtY7iQ+yPbuB24HMW3B2YnAZru0WPXz9SEo98uJqXxfV9U2/lUvsqtcwUonlmXC0zag6R0s0MzMfjzjyA7XYwU2Gg1K7OwKa48Umz+r4eN1dO4LLl76nd8Lg3cb4KrquJ6DwGCFtsYGhp0dT8dCDFbvUuNGt7oebfqYE7be/1ECh4h+B6dp5jvD6QtsVHQplB8PtV1CFG/HGbULXnJCVsENw4UFGw3nzy9iGvOB1380hi5RsurqPtZ/XA5/JWVVOUJzetkOS3K1i5oDKlFhIl4YHSs5G6VF8tFKtTlhzjtTfxlbx/e1v14iUV98bhz0mya1Zhv9OmwhFKMsyVs8ZfrLeaEy9kfJCMIPL4udYgREfcEKa4svAvewXVBKrYUvbdGV4bixp6qE6a/mBZcD9xr4PZeE102nLxKyyAq9qC+qChJjXytcGFGQSegC8MWaUpONbCnF5jmt3//ZToUkyKqTSZu6vzrLbiHKRVPLuvlnMJvkMBnMtZk0JsdboRSbp74QfxdUiv5IDU5bzuI/F6gwolyIeIoU3+x7o8o6BxOQ6lSY07AX8jpPG4v9YYsAbypmVXDNKQKwKKJ98WObkUZrNJVb2Y5M28HIyXlOn1Za/135aW6aJmrippJ2tjWwXxD1xVWLAgmk4vX20E5yobNcs/cWtPhDDU5LFk23+urdyX9L1BfXDrjKqdpZ067lbOQMG7Df7cb87Q8o2mP+/YCgZXCtvjjShjigNxXqWb+/s1WNinumIWczqNVaKuGqtVoXQAkMNN62u8eKbwgH8a2xfoZO0NpK5Xw6EJfHvdRcsqLxUIEQRwpzqyGp8jnUsLFc2As5uQd0Absxn4N8rQoOq6dgI0b5xcOqLgKmwb0bZXo7hbzphETuC3ixryLV0HASNceHaoNfjDr2E0y+p2ZUFrJIr+DhyNuWRQkF5dzu3gmHOE/UhM8rn6JtTWVzaB1B3pGQYI18OUA3ZmtwnB5Z4rKRpAQxKjGP/8Id+oyVnmNQBQHa6XxQYF6D5jh+TMlukE+JAkAu6r9WiWO36w8rP5x6h8wFCuXYWdbN3+KwTcW6URnVmp27EABi2bgL9irmNW8N+ZgEEvUQ4ogGR5mN6rtImY3EJLH36EhJTI1RrWWQEGph98ihkS6o/BjiUM6MnFSVnYOh13sR1I1LB9AfmTOErJXNoIKjhp42+OSiehg92MrcZYVRPIvu7+MgU2K1g83rKUs1c3suRh8gdem5ppBc/5jv9XE+JrIMKG9XKpAdN1puoq+iuVWnEh8/7kG4GifvH1lHpkS5Y+9aQvLA5cs5xJGQ4O7URzqfca7I9wijnJkVLtg9jFaAyeJRW9xHLJTWoz8Izc7ZY0eOQptZfWu3JEZ7o660L4vrc2jJSoWw2wvDNet/hCyDtR/mUpU8h7CohyGQcsMEL4vdz4KV0HQdLLdQsu6Y1G6mJerIZ4STeREhdhDTIoaVsMM+k/WhZr6AnMr3mnKSfOeFEIwJ4byP/m8Q7I86U5ErGeXYldif9AIpMyg1TXK6K7iAcQtQcP4t69Ey7bgtVIRSWKRH3u+mReYNHw5FCOk5plVkg9+hqti/Mr2RGlL1XwsHtZk24y32492YaHQuADX4kIk/l2DuBkP/emjgr1rWW/0alUH4bEI93Qt3ki5KldqpnWmwtnPBDMatXE5n6kiiQdmvTOuWk5Nk7Mcmq7fyPLsDFifB+B8mK6wFXxoDrW7Py2T9OKk6BAYFxs+bdQPXL4u/wqmpie61dm1Fumf6t8esIXdkrXohIcW/AlpEBRtlo90s6geNKiET3TLON2Uy4XftaaMY1mo9Akmhx7n2z2jXNETRYGZvu00NottRS2ghRHk8T2y/L4qGUNhQFN/paUHmR8gu+kk+JyGtxbE51JIZq0LaxcUKIwb+b9nXaoWmpWoOeKwsECXSH6n9JKeh4EJoKWWdQauaEtFRPRcD+r5Wq4TpHs1L84I1fQskCe6aiv524QFjLGWZE+lwICNxfTLVdlOibGkfY7Xcc/H2vsHk21DFHfgpzO2jFQGzOCKBic6eiHKB4fBnJSHtvmdYTiv4DvpUuO5XshdVZd6S5CLmgTwNkE6FKo62NdafevSjvjhs5GYzWGeLPB9r0BvRi22OmzCivujQmEV7dmA75jFGFvWFdMa93qs4EFkwSbQ4+ssoF2b1Fr8QZECUCwxcIO+I9kVmS1tyC0s+EaSjjCbn4eWlqQ4CDU/kRJ8faZoXzK8iZ0gAivirj4QiCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIgCIIsn9Xqf72sM9KKhsRYAAAAAElFTkSuQmCC)
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
If
, then we can conclude that
________.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
In congruent triangles, corresponding parts are always ______.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.
In congruent triangles, corresponding parts are always ______.
Congruent triangles are triangles that have same size and shape. This suggests us that the corresponding sides are equal and corresponding angles are equal.