Please answer quickly!
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How to get answer:
Craigs, percent = difference/original = (7 - 4)/4 = 3/4 = 75%.
Related Questions
7 times as much as sum of 1/3 and 4/5
Write in expanded form 24.76?
What is the sum of 20 and 2
HELP PLEASE !Margie and her sister wanted to purchase a bag of popcorn for movie night. They compared the prices and sizes of four bags of popcorn. Pop-A-Lot Pop Kornz Pop-arazzi Kernels Popcorn Size 7 ounces 8 ounces 17 ounces 3 ounces Cost $3.50 $4.25 $7.49 $2.09 Part A: Calculate the corresponding unit rate for each package. Part B: Interpret what the unit rates found in Part A represent. Part C: Choose which package is the best buy.
8
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26
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Answer: 26
Step-by-step explanation:
Mean = total sum of data set / frequency of data set
Answer:
I'm sure the answer is 26
Step-by-step explanation:
(11+14+23+16+x) / 5 = 18->64+x = 90->x = 26
I would love the brainliest people!!!
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GOOD LUCK M8!
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Answer:
its the third option
Step-by-step explanation:
the one with 2 rings on the second longest angle 2 lines on longest side one side and 1 line on the shortest side
Final answer:
All the described pairs of triangles that are reflected, rotated, or both, can be proven congruent by the SAS postulate because such rigid transformations preserve the congruency of sides and angles.
Explanation:
To determine which pair of triangles can be proven congruent by the SAS (Side-Angle-Side) postulate, we look for two sides of a triangle and the included angle that are congruent to two sides and the included angle of another triangle. When a triangle is reflected across a line, rotated 90 degrees, or both reflected and rotated, it maintains its size and shape, thus the corresponding sides and angles remain congruent.
A reflection or rotation (including a combination of both) is a type of rigid transformation which preserves the size and shape of figures. Hence, all the given pairs of triangles can be proven congruent to the original triangle through the SAS postulate, as rigid transformations do not alter the congruity of sides and included angles.
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The length of a wrestling mat with an area of 1444 square feet could be approximately 38 feet, if assuming the mat to be a square. However, without more specific information, the exact dimensions could vary while maintaining the same area.
Without additional information, we can't determine the exact length of the wrestling mat. However, if we assume the mat is a perfect square, where the length and width are equal, then we can find the side length by taking the square root of the area.
To find the square root, you can use a calculator and input 1444. You'll find that the square root of 1444 is approximately 38 feet. This would be the length of each side if the wrestling mat is a square.
Keep in mind that this is an approximation. The actual wrestling mat could have different dimensions but still have an area of 1444 square feet. For instance, it could be rectangular rather than square.
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(I used a calcultor)