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Home Question Bank Math Geometry Archive 2024 December 16

Geometry Questions from Dec 16,2024

Browse the Geometry Q&A Archive for Dec 16,2024, featuring a collection of homework questions and answers from this day. Find detailed solutions to enhance your understanding.

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11.Plot the following points on a graph paper. \( \begin{array}{ll}\text { a) } A(4,5) & \text { b) } B(3,-3) \\ \text { c) } C(-4,2) & \text { d) } D(-5,-4) \\ \text { e) } E(6,0) & \text { f) } F(0,7) \\ \text { g) } G(-2,0) & \text { h) } H(0,-5)\end{array} \) Найди координаты точки E (середины отрезка KL ) и вектора \( \overrightarrow{\mathrm{KE}} \). Запиши числа в поля ответа. Точка Е имеет координаты \( (\square) \). \( \mathrm{M}(-9 ;-2) \) и \( \mathrm{N}(1 ; 3) \) Выбери верный вариант. \( 2 \sqrt{3} 3 \sqrt{11} 5 \sqrt{5} \) 8 \( \mathrm{G}(-8 ; 2) \) и \( \mathrm{S}(-5 ; 4) \) Выбери верный вариант. \( \sqrt{5} 2 \sqrt{13} \) Calcola l'ampiezza degli angoli adiacenti alla base minore del trapezio PQRS, scrivendo sui puntini l'operazione effettuata. The horizontal line on a coordinate plane is called ... the \( x \) axis the y axis a point the origin 3) The sides of a quadrilateral measure \( 12 \mathrm{~cm}, 9 \mathrm{~cm}, 16 \mathrm{~cm} \) and 20 cm . The longest side of a similar quadrilateral measures 8 cm . Find the measure of the remaining sides of this quadrilateral. ne alla retta di equazione \( 3 x+2 y-15=0 \) ova per quali valori di \( k \) il punto \( P(k-5 ; 1-2 k) \) appartiene all asse del segmento di estremi \( A(-2 ; 4) \) a \( 1 ;-2) \). The area of \( \triangle A B C \) is 8 square units. \( A(1,-2), B(8,-3) \) and \( C(x, y) \). If \( C \) is a point on the \( x \)-axis, calculate the two possible sets of co-ordinates for \( C \). \begin{tabular}{l}\multicolumn{1}{c}{ Сообщить об ошибке } \\ Стороны AB и AC треугольника ABC равны \\ 17. Найди длину биссектрисы угла A \\ треугольника ABC ,если медиана, \\ проведённая к стороне BC равна 8. \\ Запиши в поле ответа верное число. \end{tabular} Data la retta di equazione \( (2+3 k) x+(1-k) y-3-2 k=0 \), trova per quali valori di \( k \) la sua distanza punto \( P(4 ; 4) \) è uguale a \( \frac{9}{5} \sqrt{5} \).
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