Answer:
B. 7- 10 years
Step-by-step explanation:
7 is the approximate time negative choices stay on. Things like paying the bill late and bankruptcies.
Answer:
d
Step-by-step explanation:
this will keep them in dept the longest
Answer:
1 3/8
Step-by-step explanation:
Subtract the fractions, but you need to find common denominators first. Since 4 can go into 8, 8 is the common denominator. Multiply 2 3/4 by 2/2
2 3/4 × 2/2 = 2 6/8
Now subtract.
2 6/8 - 1 3/8 = 1 3/8
a.
y= 2x +1
b. y=zx-4
Answer:
Step-
by-step explanation:
Similar polygons have congruent angles and proportional sides, which mean they have the same shape but not necessarily the same size. It's important to focus on the shapes, angles, and proportions when identifying similar polygons. Frequency polygons, though a type of polygon, are related to data representation not geometric comparison.
In order to determine which polygons are similar to Polygon A, one would need to compare the shapes and proportions of the polygons.
Similar polygons have the same shape, but not necessarily the same size. They have congruent angles and proportional sides.
This concept stems from geometry, a branch of mathematics that studies shapes and spatial relationships among different shapes.
Frequency polygons are used in data representation, and they are not directly relevant to determining similarity between geometric polygons.
They are more related to statistics, a different branch of mathematics, and are used to show the distribution of a set of data, often overlaying different data sets for comparison.
Remember, when looking for similar polygons, focus on the shapes, angles, and proportions, not the size. Without seeing the actual diagrams of Polygons B, C, D, E, and F, we cannot definitively say which are similar to Polygon A.
Learn more about Similar Polygons here:
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The probable question may be:
Which type of polygons are similar polygon?
Answer:
b and d
Step-by-step explanation:
Answer:
Area of pizza whose longer side is of length is 14 inches = 218.5
Area of pizza whose longer side of rectangle is 18 inches=258.5
Area of pizza whose longer side is of length is 29 inches = 368.5
Step-by-step explanation:
Given A pizzeria makes brick-oven pizzas that are shaped like long rectangles with semi-circles at two ends. The pizzas come in three different sizes, which are measured by the longer side of each rectangle: 14 inches, 18 inches, and 29 inches. All of the pizzas are 10 inches wide, so the semi-circles at the ends have diameters of 10 inches. we have to find the area of each pizza.
First, let us find the area of pizza whose longer side of rectangle is 14 inches
Area of 2 semicircles whose diameter is 10 inches
Length = 14 inches
Breadth = 10 inches
Area of rectangle =
=
∴ Area of pizza whose longer side is of length is 14 inches = Area of rectangle + area of 2 semicircles
=140+78.5=218.5
Now, let us find the area of pizza whose longer side of rectangle is 18 inches
Length = 18 inches
Breadth = 10 inches
Area of rectangle =
=
∴ Area of pizza whose longer side is of length is 18 inches = Area of rectangle + area of 2 semicircles
=180+78.5=258.5
Now, let us find the area of pizza whose longer side of rectangle is 29 inches
Length =29 inches
Breadth = 10 inches
Area of rectangle =
=
∴ Area of pizza whose longer side is of length is 29 inches = Area of rectangle + area of 2 semicircles
=290+78.5=368.5
To calculate the area of pizzas shaped like rectangles with semi-circular ends, we calculate the area of the rectangle and adjacent semi-circles separately then sum both. The rectangle's area is calculated as length times width while the semi-circle area is calculated as half of (pi*radius^2).
The area of a pizza that's shaped like a long rectangle with semi-circles at the ends can be calculated by first looking at the rectangle and then the semi-circles. For the rectangles, we use the formula for the area of a rectangle that is, length multiplied by width.
For the 14 inch pizza, the rectangle part:
Area = Length x Width = 14 x 10 = 140 square inches
The area of the semi-circle can be calculated as Area=1/2πr². The diameter is given as 10. So, the radius (r) will be half of the diameter, which is 5. Therefore, Area of each semi-circle = 1/2 x π x 5² = 1/2 x 3.14 x 25 = 39.25 square inches. The combined area of two such semi-circles will be = 39.25 x 2 = 78.5 square inches.
Adding the area for the rectangle and the semi-circles, the total area of each pizza will be 140 + 78.5 = 218.5 square inches.
Following these same steps, we can calculate the areas for the 18 inch and 29 inch pizzas.
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