Recent questions tagged image

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What kind of an image is a webp image?
148
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What happened to MathsGee image search?
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How does MathsGee integrate AI with human expertise to provide accurate answers?
262
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Convert to latex
380
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What are some popular OCR software?
508
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What factors can affect the accuracy of OCR?
452
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What is the difference between OCR and ICR?
616
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How does OCR work?
421
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Where can I get math image search online?
494
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What is the difference between brand image and brand identity?
646
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How do I extract an equation from an image on Acalytica?
419
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What is the best open tool to extract math equations from an image?
237
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Are there apps, software, or research papers which can provide techniques to extract math symbols/equations from an image of handwritten notes?
254
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Is it possible to recognize and extract mathematical symbols from handwritten papers on Acalytica?
639
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What is the best OCR software for mathematical symbols and expressions?
521
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Does MathsGee have an OCR to convert mathematical equations into latex and general text?
258
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Can Image to LaTeX OCR handle handwritten equations?
485
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What are some challenges faced by Image to LaTeX OCR?
409
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What are some applications of Image to LaTeX OCR?
729
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How does Image to LaTeX OCR work?
722
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What is Image to LaTeX OCR?
727
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What is Math image search?
290
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Is there any software that will automatically zoom/crop the image from a normal webcam to follow a subject?
651
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Which websites use Math Image Search with OCR?
569
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How can I achieve Math Image Search with OCR?
544
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How does OCR work?
419
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A circle overlaps an equilateral triangle of side length \(100 \sqrt{3}\). The three chords in the circle formed by the three sides of the triangle have lengths 6,36 , an...
272
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Two ants sit at the vertex of the parabola \(y=x^2\). One starts walking northeast (i.e., upward along the line \(y=x\) ) and the other starts walking northwest (i.e., up...
703
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Let \(P_1, P_2, P_3, P_4, P_5\), and \(P_6\) be six parabolas in the plane, each congruent to the parabola \(y=x^2 / 16\). The vertices of the six parabolas are evenly sp...
580
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A snail begins a journey starting at the origin of a coordinate plane. The snail moves along line segments of length \(\sqrt{10}\) and in any direction such that the hori...
411
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Let \(A, B, C, D, E\), and \(F\) be 6 points around a circle, listed in clockwise order. We have \(A B=3 \sqrt{2}, B C=3 \sqrt{3}, C D=6 \sqrt{6}, D E=4 \sqrt{2}\), and \...
249
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Let \(\triangle P Q O\) be the unique right isosceles triangle inscribed in the parabola \(y=12 x^2\) with \(P\) in the first quadrant, right angle at \(Q\) in the second...
382
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The quadrilateral \(A B C D\) is an isosceles trapezoid with \(A B=C D=1\), \(B C=2\), and \(D A=1+\sqrt{3}\). What is the measure of \(\angle A C D\) in degrees?
293
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In \(\triangle A B C, \hat{A}=40^{\circ}\) and \(\hat{C}=30^{\circ}\) means that \(\hat{B}=\ldots\)
215
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In \(\triangle A B C, A B=A C\) means that \(\hat{B}=\ldots\)
441
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Point \(B(-2 ; 3)\) is translated 3 units to the right and 4 units down. The co-ordinates of its image \(B^{\prime}\) are ...
227
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The primary school of a remote village is attended by 20 children. Any two of them have a common grandfather. Prove that there are 14 children among these 20 that have a ...
423
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Prove: among any five points inside an equilateral triangle of side length 1, there are two points whose distance is at most \(\frac{1}{2}\).
671
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Prove by use of coordinates that the altitudes of any triangle meet at a common point.
507
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Use slopes to show that the points \(A(5,4), B(-4,2), C(-3,-3)\), and \(D(6,-1)\) are vertices of a parallelogram.
687
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Determine \(k\) so that the points \(A(7,5), B(-1,2)\), and \(C(k, 0)\) are the vertices of a right triangle with right angle at B.
360
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Use slopes to determine whether the points \(A(4,1), B(7,3)\), and \(C(3,9)\) are the vertices of a right triangle.
259
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Let \(\mathscr{P}=\left\{P_1, P_2, \ldots, P_{1997}\right\}\) be a set of 1997 points inside the unit circle with center at \(P_1\). For each \(k=1,2, \ldots, 1997\), let...
307
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\(A\) and \(B\) are two opposite corners of an \(n \times n\) board \((n \geq 1)\) divided into \(n^2\) unit squares. Each square is divided into two triangles by a diago...
339
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In a triangle \(A B C, I\) is the incenter and \(D, E, F\) the tangency points of the incircle with the sides \(B C, C A, A B\), respectively. The line \(A D\) intersects...
276
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Let \(A B C\) be a triangle with sides \(a, b, c\). Each side of the triangle is divided into \(n\) equal parts. Denote by \(S\) the sum of the squares of the distances f...
186
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A point \(P\) inside an equilateral triangle \(A B C\) satisfies \(P A=5, P B=7\), and \(P C=8\). Find the side length of the triangle \(A B C\).
405
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Consider a system of infinitely many spheres made of metal, with centers at points \((a, b, c) \in \mathbb{R}^3\). We say that the system is stable if the temperature of ...
437
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In a triangle \(A B C\) with \(B C=C A+\frac{1}{2} A B\), point \(P\) is given on side \(A B\) such that \(B P: P A=1: 3\). Prove that \(\angle C A P=2 \angle C P A\).
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In an acute-angled triangle \(A B C, M\) and \(N\) are points on the sides \(A C\) and \(B C\) respectively, and \(K\) the midpoint of \(M N\). The circumeircles of trian...
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