30. Sasha drew this plan for a wood inlay he is making. 10 is the length of the slanted side and 16 is the length of the horizontal line segment as shown in the diagram. Each shaded section is a rhombus. What is the total area of the shaded sections?
Added by Albert C.
Close
Step 1
A rhombus has all sides of equal length. In this case, each side of the rhombus is 10 units. Show more…
Show all steps
Your feedback will help us improve your experience
James Kiss and 63 other Geometry educators are ready to help you.
Ask a new question
Labs
Want to see this concept in action?
Explore this concept interactively to see how it behaves as you change inputs.
Key Concepts
Recommended Videos
Find the area of each figure. rhombus with a perimeter of 20 meters and a diagonal of 8 meters
Areas of Polygons and Circles
Areas of Triangles, Trapezoids, and Rhombi
Find the area of the following rhombus: 6 cm 10 cm 8 cm A = [? ] cm2
James K.
The First Fundamental Theorem of Calculus states that if a function f(x) is continuous on the interval [a, b] and F(x) is an antiderivative of f(x) on [a, b], then the definite integral of f(x) from a to b is equal to F(b) - F(a). This theorem allows us to find the area under a curve by evaluating the antiderivative of the function. To find the critical points of the derivative f'(x), we need to set f'(x) equal to zero and solve for x. These critical points represent the locations where the slope of the function changes. The corresponding x-values of the critical points can be found by solving the equation f'(x) = 0. The interval(s) where the function f(x) is increasing can be determined by examining the sign of the derivative f'(x). If f'(x) > 0, then the function is increasing on that interval. The interval(s) where the function f(x) is decreasing can be determined by examining the sign of the derivative f'(x). If f'(x) < 0, then the function is decreasing on that interval. To find the local maximum(s) and minimum(s) (x, y) for the function, we need to find the critical points and evaluate the function at those points. The highest point(s) represent the local maximum(s), while the lowest point(s) represent the local minimum(s). The location(s) of the local maximum(s) and minimum(s) can be found by evaluating the function at the critical points and comparing the values.
Ahmet Y.
Recommended Textbooks
Geometry A Common Core Curriculum
Geometry
Transcript
18,000,000+
Students on Numerade
Trusted by students at 8,000+ universities
Watch the video solution with this free unlock.
EMAIL
PASSWORD