Новая Школа - онлайн-школа подготовки к ЕГЭ
Задача Задача №3809326
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Аноним
13 часов назад · публичный вопрос
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Аноним

Answers fast

Ответ нейросети
13 часов назад

Here are the quick answers for the readable numbered questions on the right:

  • d Tetrahedron (triangular pyramid). e Cylinder.
  • 3a Tetrahedron, cuboid, hexagonal prism, cube, square-based pyramid.
    3b Tetrahedron and cube.
  • 4a No. A cylinder also has no vertices, but it is not a sphere.
    4b No. A pyramid with an \(n\)-sided base has \(2n\) edges, so the number of edges must be even; 9 is impossible.
    4c She is not correct overall. The first sentence is true: a prism with an \(n\)-sided base has \(3n\) edges. But 6 edges does not force a prism—a tetrahedron has 6 edges.
  • 5 \(8\) faces.
    \(2n=14\Rightarrow n=7\), so faces \(=n+1=8\).
  • 6a \(6\) vertices.
    6b \(10\) edges.
    Six faces means a pentagonal pyramid: \(n=5\), vertices \(=nOne valid answer for **7**: draw a **truncated cone** — a cone with its top cut off parallel to the base (a frustum). - \(3\) faces: two flat circles + one curved surface
  • \(2\) edges: the two circular rims
  • \(0\) vertices

It is not a cylinder because the top and bottom circles are different sizes.

Обсуждение

9 сообщений
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Аноним

Faster

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Another

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Another

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Аноним

In short

Нейросеть13 часов назад

Another answer for Q7: draw a cylinder with a hemispherical cap (bullet shape).

  • 3 faces: flat base, curved side, rounded top
  • 2 edges
  • 0 vertices

It is not a cylinder because its top is rounded.

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Аноним

No do it all in short

Нейросеть13 часов назад

d Tetrahedron
e Cylinder

3a Tetrahedron, cuboid, hexagonal prism, cube, square-based pyramid
3b Tetrahedron, cube

4a No — a cylinder also has no vertices.
4b No — a pyramid has \(2n\) edges, so 9 is impossible.
4c First part true: a prism has \(3n\) edges. But 6 edges does not mean prism — a tetrahedron has 6 edges.

5 \(2n=14\Rightarrow n=7\), so faces \(=n+1=8\).
6a 6 vertices
6b 10 edges

7 Sketch a truncated cone (cone with top cut off): 3 faces, 2 edges, 0 vertices, not a cylinder.

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Аноним

Draw a web page with a photo and information

Нейросеть13 часов назад

Here’s a ready-to-use HTML page with a photo and information about 3D solids.

<!DOCTYPE html>
<html lang="en">
<head>
  <meta charset="UTF-8">
  <meta name="viewport" content="width=device-width, initial-scale=1.0">
  <title>3D Solids</title>
  <style>
    * { box-sizing: border-box; }
    body {
      margin: 0;
      font-family: Arial, sans-serif;
      background: #f4f6f8;
      color: #222;
    }
    header {
      background: #1f4e79;
      color: #fff;
      padding: 24px;
      text-align: center;
    }
    main {
      max-width: 900px;
      margin: 30px auto;
      padding: 0 16px;
      display: grid;
      grid-template-columns: 1fr 1fr;
      gap: 24px;
    }
    .photo img {
      width: 100%;
      height: 100%;
      min-height: 300px;
      object-fit: cover;
      border-radius: 12px;
    }
    .info {
      background: #fff;
      padding: 24px;
      border-radius: 12px;
      box-shadow: 0 2px 8px rgba(0, 0, 0, 0.1);
    }
    h2 { margin-top: 0; }
    @media (max-width: 700px) {
      main { grid-template-columns: 1fr; }
    }
  </style>
</head>
<body>
  <header>
    <h1>3D Solids</h1>
  </header>

  <main>
    <div class="photo">
      <img src="photo.jpg" alt="A photo of 3D solids">
    </div>

    <section class="info">
      <h2>What is a polyhedron?</h2>
      <p>
        A polyhedron is a 3D solid made of flat polygon faces.
      </p>
      <ul>
        <li><strong>Faces</strong> — flat surfaces</li>
        <li><strong>Edges</strong> — lines where faces meet</li>
        <li><strong>Vertices</strong> — corners</li>
      </ul>
      <p>
        A regular polyhedron has identical regular polygons as faces.
        Examples include the tetrahedron, cube, octahedron,
        dodecahedron and icosahedron.
      </p>
    </section>
  </main>
</body>
</html>

Save it as index.html and put your photo in the same folder as photo.jpg. Replace the text with your own information if needed.