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kotegsom
4 days ago
5

Instructions:Type the correct answer in each box. Use numerals instead of words. If necessary, use / for the fraction bar(s).

Mathematics
1 answer:
tester [10.8K]4 days ago
5 0
Given that ∠ABC is an inscribed angle, we need to determine the measures of ∠BDA and ∠BCA. To begin, we first calculate the central angle ∠BOA, which corresponds to the intercepted arc measure of BA: ∠BOA = 360° - 250° = 110°. Thus, the intercepted arc AB measures 110°. Applying the relevant formulas: ∠BDA = 55°. Next, we find ∠BCA. In the quadrilateral AOBC, with AC and BD being tangents, we know that ∠CAO = 90° and ∠CBO = 90°. Since the sum of angles in a quadrilateral is 360°, we set up the equation ∠AOB + ∠CAO + ∠CBO + ∠BCA = 360°. Substituting known values, we find ∠BCA = 360° - 290°, yielding ∠BCA = 70°. Thus, the proof is completed.
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An eight-digit grid coordinate allows for precision within 10 meters.

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Grid coordinates are designed to direct accurately to a specific location by using a map that includes equally spaced vertical and horizontal lines, each assigned numbers to outline a place. The intersection of these vertical and horizontal lines has unique identifiers and creates small sections called grid squares.

The precision increases with the number of digits in the coordinate; an eight-digit designation gives accuracy to the nearest 10 meters.

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The total probability exceeds 100%, indicating a problem with the findings; moreover, the distribution shows excessive uniformity which disqualifies it as a normal distribution.

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The sum of probabilities should be exactly 100%. When you add the probabilities of this distribution:

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A typical normal distribution possesses a bell curve. If we plot the probabilities for this distribution, we'd see bars at 22, 24, 21, 26, and 28.

The bars would fail to form a bell-shaped curve, confirming that this is not a normal distribution.

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1 month ago
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In this situation, the only selection that aligns with the independence criterion is P(A|B)=P(A)=0.16. Other options do not comply with the independent events definition.

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