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Tcecarenko [31]
3 years ago
15

Find the area of a triangle whose height is 2x and base is 2x + 2.

Mathematics
1 answer:
wel3 years ago
3 0

Answer:2x^{2}+2x


Step-by-step explanation:

1. You must apply the formula for calculate the area of a triangle, which is shown below:

Area=\frac{base*height}{2}

2. You know the height and the base, which are given in the problem. Then, you only need to substitute them into the equation shown above and simplify it, as following:

Area=\frac{2x(2x+2)}{2}

Area=x(2x+2)\\Area=2x^{2}+2x


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Help with this math homework
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Ranking in order from best to worst : Point, line, plane.

Step-by-step explanation:

12.A point in geometry is a location with no size and is shown by a dot. A point is the most fundamental object in geometry that represents a position.

A line can be defined as a connected set made up of  infinitely many points.A line has one dimension and extends in infinitely in different directions.It has zero width and zero height.

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13.

Points S and V are collinear points.

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Point, line and plane : brainly.com/question/13148935

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3 years ago
Let A be the set represented by the bitstring 01011011100, let B be the set represented by the bitstring 10110111010. Find the b
iragen [17]

Answer:

Ac = 10100100011

A \cup B = 11111111110

A \cap B = 00010011000

A - B = 100100111010

Step-by-step explanation:

All these operations are bitwise operations.

Ac is the complement of a. So where we have a bit 0, the complement is 1. Where we have a bit 1, the complement is 0. So

A = 01011011100

Ac = 10100100011

The second operation is the union between A and B. This is bitwise(bit 1 of A with bit 1 of B, bit 2 of A with bit 2 of B,...). The union operation is only 0 when it is between two zeros. So:

A = 01011011100

B = 10110111010

A \cup B = 11111111110

The third operation is the intersection between A and B. Again, bitwise. The intersection is only 1 when it is between two bits that are 1. So

A = 01011110100

B = 10110111010

A \cap B = 00010011000

The last operation is the bitwise subtraction between A and B. We start from the least significant bit(the last one). And we have to take care of the borrow operator also, similarly to a decimal subtraction.

We can only borrow from a previous bit 1, and this bit is set to 0

0-0 is 0 with no borrow

1-0 is 1 with no borrow

1 with borrow - 0 is 1 with borrow

1 with borrow - 1 is 1 with no borrow

0-1 is 1 with no borrow

0 with borrow -1 is 0 with no borrow

1-1 is 0 with no borrow

If we arrive at the first bit(the most significant) with a borrow, we must add a 1 at the front of the answer. So

A = 01011110100

B = 10110111010

A - B = 100100111010

3 0
4 years ago
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