All categories

2 years ago

Blhvjh gjfgfkytdkykdyrckhg

Mathematics

1 answer:

Dimas [21]2 years ago

8 0

Answer:

tvubhgfyvug fyicvuui

Step-by-step explanation:

blhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhgblhvjh gjfgfkytdkykdyrckhg

You might be interested in

Determine two coterminal angles (one positive and one negative) for each angle. Give your answers in radians. (Enter your answer

vagabundo [1.1K]

Answer:

Follows are the solution to this question:

Step-by-step explanation:

In point a:

$\to \frac{5 \pi }{6}$

calculating a positive coterminal angle:

$\to \frac{5 \pi }{6} + 2 \pi \\\\ \to \frac{5 \pi +12 \pi }{6} \\\\ \to \frac{17 \pi }{6} \\\\$

calculating negative coterminal angle:

$\to \frac{5 \pi }{6} -2\pi \\\\ \to \frac{5 \pi - 12 \pi }{6} \\\\ \to \frac{ - 7 \pi }{6} \\\\$

In point b:

$\to \frac{-9 \pi }{4}$

calculating a positive coterminal angle:

$\to \frac{ -9 \pi }{4} + 2 \pi \ \ = \frac{-9 \pi + 8 \pi }{4} \\\\$

$\to \frac{ - \pi }{4} + 2 \pi \ \ = \frac{- \pi + 8 \pi }{4} \\\\$

$= \frac{ 7 \pi}{4}$

calculating a negative coterminal angle:

$\to \frac{ -9 \pi }{4} - 2 \pi \\\\ \to \frac{-9 \pi - 8 \pi }{4} \\\\ \to \frac{-17 \pi }{4}$

3 0

2 years ago

Malila wants to make the International Marine Signal flag shown. What is the area of the flag? _______________ inches squared

Kamila [148]

Answer:

The area of the flag is 1750 square inch

Step-by-step explanation:

The complete question is attached.

Solution

The flag consist of two triangles of base 12.5 inch and height 100 inch and one rectangle of width 5 inch and length of 100 inch

Total Area

$(2 * 0.5 * 12.5 *100) + (5 *100)$

1750 square inch

6 0

2 years ago

Zachary purchased a computer for $1,300 on a payment plan. Five months after he purchased the computer, his balance was $575.

HACTEHA [7]

Answer:

y=1300-285x

Step-by-step explanation:

1300-575=725

725/5=145

y=1300-285x

6 0

2 years ago

How many years are there in one bimillennium

olchik [2.2K]

A bi-millennium means two (bi) times thousand of years (millenium), this means that a bi millennium has 2000 years in it: two thousand years.

The origin of this word is latin: because of this it also has the plural of "bimillennia" <span />

5 0

3 years ago

How do you do this?<br> Please help

Assoli18 [71]

Answer:

36 pencils

Step-by-step explanation:

Let h and p represent the number of highlighters and the number of pencils, respectively.

Then h + p = 45, and h = 45 - p.

Tom paid a total of $30 for these supplies, with ($2/highligher)(h) + ($0.333/pencil) adding up to that amount.

substituting 45 - p for h in 2h + 0.333p = 30, we get:

2(45 - p) + 0.333p = 30, or

90 - 2p + 0.333p = 30

Combine the constants: 60 = 2p - 0.333p, or 60 = 1.667p

Then p = 60/1.667 = 35.9928, or 36.

Tom bought 36 pencils for $12, and 45-36, or 9, highlighters for $18, for a total purchase of $30. This shows that these calculations are correct.

7 0

2 years ago

Read 2 more answers