What is 5900 rounded to the nearest thousand

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Complete the equation. 4 • 48 = (4 • 40) + (4 • ?) Please help!

Help!!! Will give brainliest!!

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the sum of three angles of a triangle adds up to 180 degrees. In this problem, you are given two angles.

x+(2x+15)+the measure of angle Q should equal 180.

Since everything is addition, the parenthesis can be removed.

x+2x+15+Q=180. This can then be simplified to 2x+15+Q=180. Subtract 15 from both sides to get 2x+Q=165. Divide both sides by two to get the x by itself. x+Q=82.5.

Unfortunately I don't really know what to do from here, but I hope it helped at least a little.

What multiplies to -9 and adds to 8

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9 and -1 9*-1=-9 and 9-1=8

What is a fraction of a circle of 120 degree

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Since the fraction of 120 at a circle is 120/360 which is 1/3

Graph the line with slope 1/3

passing through the point (-2, 5).

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Answer:

y = 1/3x + 17/3

Step-by-step explanation:

Required answer: Below

Detailed explanation:

Let's find the equation of the line first.

We know that the line:

has a slope of 1/3
passes through (-2,5)

So, we use these pieces of information and plug them into the formula:

$\bf{y-y_1=m(x-x_1)}$

$\bf{y-5=(1)/(3)(x-(-2)}$

$\bf{y-5=(1)/(3)(x+2)}$

Now let's graph it.

a recipe that yields 12 buttermilk biscuits calls for 2 cups of flour. How much flour is needed to make 30 biscuits

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5 Cups

Because 24 biscuits = 4 cups
12/6=2 cups

Final answer:

To make 30 biscuits, you would need 5 cups of flour.

Explanation:

To find out how much flour is needed to make 30 biscuits, we can set up a proportion using the given information. Since the recipe calls for 2 cups of flour to make 12 biscuits:

2 cups of flour = 12 biscuits

Let 'x' represent the amount of flour needed to make 30 biscuits:

x cups of flour = 30 biscuits

Using cross multiplication, we can solve for 'x':

2 * 30 = 12 * x

60 = 12x

x = 5 cups

Learn more about Proportions here:

brainly.com/question/34018947

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Find the size of angle x and explain how you found your answer.Give your answer in degrees ().
63°
X
Q Zoom
134°
Not drawn accurately