Can we use the formula A = 1/2 × base × height to calculate the area of triangles that are not right triangles? Explain your thinking.

Answers

Answer 1

Answer:

Answer:

Yes

Step-by-step explanation:

If you are looking for an area of a triangle that is not a right triangle, and it shows the height of that triangle (it should be a dotted straight line), than you can use the formula to get the area.

So if you know the base and height of a non right triangle, you can use the formula.

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What is the value of2x4 + 5x when x = 6?

Which best describes the dimensions of a line?

Answers

Answer:

A line is a 1 dimensional thing used to create 2 dimensional shapes.

PLZZZZZZ HALAEPPPPPPPPP OR NO FORNITAE

Answers

1. Since there is 2.54 to every inch, you would divide the meterstick of 100 centimeters back to inches.

100 / 2.54 = 39.37 rounded up.

2. 2 divided by 5 equals .40 of 100, so .40 of 35 would be 14. r = 14
So if you put it into the equation of A first

2/5 = 14/35 Which indeed is correct.

So the answer is A.

What is the slope of the line passing through the points (0, -5) and (4, 2)?-7/4
-4/7
4/7
7/4

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Answer:

look at the picture shown

Combine the like terms to create an equivalent expression: 4z−(−3z)

Answers

Answer:

Step-by-step explanation:

4z -1(-3z)

so from that we see that -1 will cancel the negative in -3z

4z + 3z

GREAT QUESTION!!! YAY! U got it now! =)

The sum of the angle measures of a quadrilateral is 360°. Find the value of x. and then Find the angle measures of the quadrilateral in order from least to greatest. plsss

Answers

Answer:

x = 120°: 60°, 60°, 120°, 120°

Step-by-step explanation:

x + x + 0.5x +0.5x = 360°

3x = 260°

x = 120°

0.5x = 60°

Final answer:

To find the measure of an angle in a quadrilateral when the other angles are known, subtract the sum of the known angles from 360 degrees. However, the original question does not provide sufficient data to determine specific angle measures or the value of 'x'.

Explanation:

Without additional information, it is impossible to determine the specific measure of each angle of the quadrilateral or the value of 'x'. When working with quadrilaterals, it's known that the sum of the interior angles is always 360 degrees. If given the values of three of the angles, you can calculate the fourth by subtracting the sum of the three given angles from 360.

For example, if you know that the value of three of the quadrilateral's angles are 90°, 90°, and 70°, you can find the fourth angle by performing the following calculation: 360° - (90° + 90° + 70°) = 110°. Therefore, the angle measures in order from least to greatest would be 70°, 90°, 90°, and 110°.

However, without the necessary information provided, such as the values or expressions representing the angles, a detailed explanation and accurate answer cannot be provided.