A=148°
B=148°
Step-by-step explanation:
180-38=148°
because A and B are equal, they're both 148°
Answer:
Step-by-step explanation:
Here given that,
So will be,
Applying single division,
Simplifying further,
B. 5.4 km
C. 81.41 km
D. 760.8 km
Answer:5 1/2
Step-by-step explanation:5 1/2= 5.50
5 1/4= 5.25
5.50>5.25
Answer: I’m pretty sure it’s 5 1/2
Step-by-step explanation:
The two consecutive integers that the sum is 149 are 74 and 75.
Expression in maths is defined as the collection of numbers variables and functions by using signs like addition, subtraction, multiplication, and division.
Numbers (constants), variables, operations, functions, brackets, punctuation, and grouping can all be represented by mathematical symbols, which can also be used to indicate the logical syntax's order of operations and other features.
Given that the number is 149. The two consecutive integers can be calculated as below,
Suppose the two consecutive integers are x and ( x + 1 ).
x + ( x + 1 ) = 149
2x + 1 = 149
2x = 148
x = 148 / 2
x = 74
The second integer would be,
x + 1 = 74 + 1 = 75
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None of the given options in the question are true. Not all acute, scalene or equilateral triangles are the other types. They have distinct characteristic which defines them.
The subject matter of this question is about the different types of triangles, namely acute triangles, scalene triangles, and equilateral triangles.
An acute triangle is a triangle in which all three angles are less than 90 degrees. A scalene triangle is a triangle where all sides and angles are different. An equilateral triangle is a triangle where all sides and angles are equal, with each angle being 60 degrees.
Looking at these definitions, we can see that none of the given options are true. Not all acute triangles are scalene (they can be isosceles or equilateral), not all scalene triangles are acute (they can be obtuse or right), not all acute triangles are equilateral (they can be scalene or isosceles), and not all equilateral triangles are acute (they are, by definition, always acute).
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