7.riley is placing the game board shown on his bedroom wall. What area of the wall will the game board cover? Use 3.14 for π and round to the nearest whole square foot. A) 2 ft2 B) 3 ft2 C) 5 ft2 D) 6 ft2
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8.jennifer has a map of Yellowstone National Park. The scale on this map is 1 cm = 9.8 miles. Jennifer measured some distances on the map. What is the actual distance from Old Faithful to West Thumb? A) 22.54 miles B) 24.5 miles C) 27.44 mile
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10.angles b and c are called ____________ angles. A) complementary B) linear C) supplementary D) vertical

7riley is placing the game board shown on his bedroom wall What area of the wall will the game board cover Use 314 for π and round to the nearest whole square f class=
7riley is placing the game board shown on his bedroom wall What area of the wall will the game board cover Use 314 for π and round to the nearest whole square f class=
7riley is placing the game board shown on his bedroom wall What area of the wall will the game board cover Use 314 for π and round to the nearest whole square f class=
7riley is placing the game board shown on his bedroom wall What area of the wall will the game board cover Use 314 for π and round to the nearest whole square f class=

Respuesta :

Answer:

Step-by-step explanation:

7). Since, game board is circular in shape,

   Area of the game board = πr²

   Here r = radius of the circle

   And Radius of a circle = [tex]\frac{1}{2}(\text{Diameter})[/tex]

   Therefore, radius of the circle = [tex]\frac{2.5}{2}[/tex] = 1.25 ft

   Area of the game board = π(1.25)²

                                            = 3.14(1.25)²

                                            = 4.91

                                            ≈ 5 ft²

    Option C is the answer.

8). Scale on he map is,

   1 cm = 9.8 miles

   Distance between Old faithful and West Thumb = 2.5 cm

   By using scale,

   2.5 cm = 2.5 × 9.8 miles

                = 24.5 miles

   Therefore, actual distance between Old faithful and West Thumb = 24.5 miles.

9). From the given picture angles b and c are Vertically opposite angles.

    Therefore, these angles are vertical angles.

    Option D is the answer.