Join IDNLearn.com to access a wealth of knowledge and get your questions answered by experts. Join our knowledgeable community and access a wealth of reliable answers to your most pressing questions.
Sagot :
1a. 98 cm ^2
1b. 76. 98 cm^2
2a. 42cm
2b. 7. 19 cm
3. a + b/2 (h)
4. 24 cm ^2
5. πr + 2r
6. 13. 2m
7. 45cm^2
8. 252 cm ^ 2
9. 450 cm^ 2
How to solve the area
1a. The shape given is a rectangle
The formula for area of a rectangle is given as;
Area = length × width
Area = 7 × 14
Area = 98 cm ^2
1b The shape given is a semi circle
The formula for area of a semicircle is given as;
Area = 1/2 π r^2
radius = diameter/2 = 14/2 = 7cm
Area = 1/2 × 3.142 × 7 × 7
Area = 76. 98 cm^2
2a. The shape given is a rectangle
The formula for perimeter of a rectangle is given as;
Perimeter = 2 ( length + width)
Perimeter = 2 ( 14 + 7) = 2( 21)
Perimeter = 42cm
2b. The shape is a semicircle
Perimeter = π r + 2r
r= 1.4cm; diameter divided by 2
Perimeter = 3. 142(1.4) + 2(1.4)
Perimeter = 7. 19 cm
3. The formula for area of a trapezium is given as
Area = a + b/2 (h)
4. The area of the trapezium is given as;
Area = 9 + 7/2 (3)
Area = 16/2 (3)
Area = 8 × 3
Area = 24 cm ^2
5. Area of semicircle = 1/2 πr^2
Perimeter of a semicircle = πr + 2r
6. From the information given, we have the following
Area = 480 m^2
a = 20m
b = unknown
h = 13. 2m
Area = a+b/2 (h)
Substitute the values
480 = 20+b/2 (13. 2)
480 = 10+ b (13. 2)
480/13. 2 = 10 + b
10+ b = 480/ 13. 2
10 + b = 36. 36
b = 36.36 - 10
b = 26. 36m
7. The formula for area of a rhombus is given as
Area = p × q/2
Where p and q are the diagonals
Area = 7. 5 × 12/2
Area = 90/2
Area = 45cm^2
8. The formula for area for a quadrilateral is given as;
Area of quadrilateral = (½) × diagonal length × sum of the length of the perpendiculars
sum of the length = 13 + 8 = 21cm
Diagonal A= 24cm
Area = 1/2 × 24 × 21
Area = 252 cm ^ 2
9. Area of a pentagonal park = 1/2 × sum of parallel sides × height
Sum of parallel sides = 15 + 15 = 30 cm
height = 30cm
Area = 1/2 × 30 × 30
Area = 450 cm^ 2
Learn more about area here:
https://brainly.com/question/14137384
#SPJ1
Thank you for joining our conversation. Don't hesitate to return anytime to find answers to your questions. Let's continue sharing knowledge and experiences! Thank you for visiting IDNLearn.com. We’re here to provide dependable answers, so visit us again soon.