Question
Number of lines of symmetry does a trapezoid have
Number of lines of symmetry does a trapezoid have
- 1
- 0
- 4
- 5
Hint:
1. Lines of symmetry refers to a line that cuts a given shape into 2 identical halves.
2. A trapezoid is a quadrilateral that has 1 pair of opposite sides parallel to each other.
The correct answer is: 1
GIVEN-
Given shape = Trapezoid
TO FIND-
Number of lines of symmetry that the given figure has.
SOLUTION-
We know that a trapezoid has 1 pair of opposite sides parallel to each other and other 2 sides may or may not be equal in lengths.
Hence, a trapezoid with 1 pair of opposite sides parallel and the other pair congruent (equal to each other) has 1 line of symmetry when it is drawn vertically.
When we draw a horizontal line, the resultant parts of the trapezoid will not be identical.
FINAL ANSWER-
Option 'a' i.e. '1' is the correct answer to the given question.
For a trapezoid with one pair of opposite sides being parallel and other sides not equal (scalene or a rights angled trapezoid), there are no lines of symmetry.
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Number of lines of symmetry does the below shape has.
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0M0KCWOUhXHzbWkij3RnKSBArq6kggHT1R1zRbLxJo1/pOowC60+/t5LW5gYkCSKRSrqSCCMqSODXNt4yn8MQSz+JTH/ZEfnzPr0EYhtraMTKI47hDIzIRFIpaYZixBNI/kLsQ9lQBzHhXUdQ1PTLaS8aOXWI0e2u5FsprOCSWJzHK8cUpLhGkRih3MGQqwZwwY2/3H2T/lp9l3+2/fj8sYrGmaHR/G1/Yznbb6zCNTi2zXEsrTwiOCfhgYoYwhs9qIVLM0zbc7mPSf6R9q6R/atnvs2Z/nmgBP3/2r/ln9p2e+zZn885qr+4+yf8tPsu/2378fljFH+j/Zf+Wn2Xf7b9+P5Yq3/pH2rpH9q2e+zZn+eaAD9/8Aaukf2rZ052bM/nnNVP8AR/svWT7Lv68b9+P5Yoxb/ZcZk+y7854378dPpirX+kfas4j+1bMY52bM9frmgBf3/wBq6R/atnTnZsz+ec1w/hHxlpVppovLZ21W+165h1FLPTLyS7KWdwWjtLpllKi2ia2tS7KAiGSOZU82Rv3nSalp9nq2iXdjLJdRWNyrRPJbTNDcKzIVJSRCGQgHhlIIOCDT9D0OPw7bwWNimJIoUTfcTSTvKqqqB5ZZGaSWQhVy7szNjJJNAGdDoGoa40EvicWl3dbLa5/sVMTadaTwymVJUZo1klkVzHiR8DNvG6RxNnOv/o/2XrJ9l39eN+/H8sUYt/suMyfZd+c8b9+On0xVr/SPtWcR/atmMc7Nmev1zQAv7/7V0j+1bOnOzZn885qp/o/2XrJ9l39eN+/H8sUYt/suMyfZd+c8b9+On0xVr/SPtWcR/atmMc7Nmev1zQAv7/7V0j+1bOnOzZn885rlm0efwzbXN74VZYkxdSjRbllisru8lZJC7usbvCS6vl4wRm4md45XII3sW/2XGZPsu/OeN+/HT6Yq1/pH2rOI/tWzGOdmzPX65oA5Lxd4ysYYWuprhdH1Dw/cyX81trGoPp0TWcSql1dMVDLcQR290JRw0Yl8pXaKRSY+j/0f7L1k+y7+vG/fj+WKo6xomm69pL2t2J/sbFws9vK8F1DI8bRs8UsZDxN5buBIjKw3HBFaFhZzafDbWqyNNcQQLEJLiQyF0XA3Mx5Z8jJJ65JoAs/v/tXSP7Vs6c7Nmfzzmqn+j/Zesn2Xf14378fyxRi3+y4zJ9l35zxv346fTFWv9I+1ZxH9q2Yxzs2Z6/XNAH//2Q==)
Number of lines of symmetry does the below shape has.
![](data:image/jpeg;base64,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)
One of the following shapes have only 1 line of symmetry.
One of the following shapes have only 1 line of symmetry.
The number of letters in the word PASTE that have line of symmetry.
The number of letters in the word PASTE that have line of symmetry.
A special quadrilateral that has 4 lines of symmetry.
A special quadrilateral that has 4 lines of symmetry.
Number of letters of the word MATHEMATICS do not have any lines of symmetry.
Number of letters of the word MATHEMATICS do not have any lines of symmetry.
The below insect spider net have _______ lines of symmetry.
![Black And White Halloween Clipart - Spider Web Images Black And White , Transparent Cartoon, Free Cliparts & Silhouettes - 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)
The below insect spider net have _______ lines of symmetry.
![Black And White Halloween Clipart - Spider Web Images Black And White , Transparent Cartoon, Free Cliparts & Silhouettes - 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)
The following letters does not have any line of symmetry.
The following letters does not have any line of symmetry.
Number of lines of symmetry in an isosceles triangle is/are
Number of lines of symmetry in an isosceles triangle is/are
Number 9 has ________ lines of symmetry.
Number 9 has ________ lines of symmetry.
Number of lines of symmetry in the given figure is/are
![](data:image/png;base64,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)
If you were to place a mirror along the line, the shape would remain unchanged.
here; we can only draw one line of symmetry.
Number of lines of symmetry in the given figure is/are
![](data:image/png;base64,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)
If you were to place a mirror along the line, the shape would remain unchanged.
here; we can only draw one line of symmetry.
In the figure shown, BC is a __________.
![](data:image/png;base64,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)
Note that a ray has one end point fixed and the other part is extending infinitely.
In the figure shown, BC is a __________.
![](data:image/png;base64,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)
Note that a ray has one end point fixed and the other part is extending infinitely.