Answer: Choice C) III onlyAs shown in the attached image, the altitudes are lines that are perpendicular to the sides of the triangle and they go through the opposite vertex. In the example shown, the orthocenter is the result of intersecting the altitudes. The
orthocenter is outside the obtuse triangle. It will never be on the triangle or on the inside of the triangle.
2.
Simply do 166 divided by 83 and you'll have your answer
Answer:
Cone, Triangular Pyramid, and Square Pyramid
Step-by-step explanation:
The condition in the question says, two cross sections are the same in shape but are NOT congruent. Which means they might look alike but are not congruent.
If we consider two cross sections of a cylinder, they will be absolutely congruent since they share the same radius.
If we consider two cross sections of a triangular prism and rectangular prism they both have uniform dimension and the two cross sections will be congruent to each other.
But in the case of a cone, triangular pyramid, and square pyramid the cross sections might appear the same but they are not congruent since the dimension varies uniformly from one end to the other. For example, if we cut the cone at the top the radius of the base will not be the same if we cut it from some lower end, they will look the same but they will not be congruent.
If you want to know the number that is equivalent to 0.05, you can calculate this using the following two steps:
0.05 equals to 5/100 <span>which simplifies to </span>1/20.
<span>
The result is 1/20.
</span>
The slope of the trend line is 0.90 ($900), which represents an increase in <em>salary</em> of $900 for every $1,000 increase in <em>annual tuition cost. (Third Option).</em>
<em><u>Recall:</u></em>
- Slope of a trend line usually depicts a unit rate between two variables.
- The equation of a trend line is usually represented in slope-intercept form as, <em>y = mx + b</em>.
- Where, m is the slope, x and y are the two variables that are changing, while b is the initial value.
Given the equation representing the trend line as, s = 0.90c + 26.4
The slope of the trend line would be 0.90, which is $900.
This means that, there is an increase in <em>salary</em> of $900 for every $1,000 increase in <em>annual tuition cost. (Third Option).</em>
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