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DIA [1.3K]
2 years ago
11

(4, -6), (3, -8) Find midpoint

Mathematics
1 answer:
Dennis_Churaev [7]2 years ago
6 0
(7/2,-7) ther I hope it help
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The proper sequence to use in solving 3x - 2 = 60 is:
IrinaVladis [17]
If you follow the steps of PEMDAS it should be Multiply by 3,subtract 2.
8 0
3 years ago
Solve the equation and show your work please! <br> 3(2y - 0.3) = 19.4 - y
san4es73 [151]

Answer:

y=2.9

Step-by-step explanation:

3(2y - 0.3) = 19.4 - y

6y-0.9=19.4

6y+y-0.9=19.4

6y+y=19.4+0.9

7y=19.4+0.9

7y=20.3

7y/7=20.3/7 (divid each one by seven. that's what /7 means)

y=2.9

5 0
2 years ago
there are 39 members in a marching band for a food drive each member must bring 3 cans of fruit and 5 cans of soup how many cans
bonufazy [111]
The Answer is 312 -- this is because, as we want know the total amount of cans, you add 5 + 3 which gives you 8.yoy can then times that by the members (39) to give you 312 which is the total
7 0
3 years ago
Instance variables are often called ____ to help distinguish them from other variables you might use. (3 pts.)
zzz [600]

Instance variables are often called "fields" to help distinguish them from other variables you might use.

<h3>What are Instance variables?</h3>

Instance variables are defined within a class but outside of any method, constructor, or block.

Some key points related to Instance variables are-

  • When heap space is allocated to an object, a slot is created for every instance variable value.
  • Whenever an object is created with keyword 'new,' instance variables are created, and they are destroyed whenever the object is destroyed.
  • Instance variables store values that need to be referenced by multiple methods, constructors, or blocks, as well as vital components of an entity's state which must be available throughout the class.
  • Before or after use, instance variables could be declared just at class level.
  • Variables, for example, can be given access modifiers.
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To know more about the Instance variables, here

brainly.com/question/13014011

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7 0
1 year ago
Find two unit vectors in 2-space that make an angle of 45◦ with 4i+3j.
inn [45]
First, lets transform the given vector into an unit vector (dividing by its module)


UnitVec = 4/5 i + 3/5 j

Then lets change this vector into a polar form

UnitVec = 1. with angle of 36.869 degrees taking as a reference the i vector

Then, the probem tells us that the vectors u and v make an angle of 45 degrees with UnitVec, so lets add+-45 to the vector in polar form

U = 1*[cos(
36.869 +45)i + sin(36.869 +45)j] = 0.1414 i + 0.9899 j


V = 1*[cos(
36.869 -45)i + sin(36.869 -45)j] = 0.9899 i - 0.1414 j




4 0
3 years ago
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