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What logo has 3 red squares connected and the first square contains an B?
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∙ 10y ago
B square 3
Wiki User
∙ 10y ago
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What is the first line in a business letter that contains the current date and that is positioned just below the letterhead if a letter head is used?
The first line in a business letter that contains the current date and that is positioned just below the letterhead is the date of the letter.
What is the first line in a business letter that contains the current date and is positioned just below the letterhead?
Date line
What part of a business letter is I'm writing to inform you that you've been awarded the contract.?
The body of a business letter contains the information that is the purpose of the letter. The 'body' is the part of the letter between the salutation (greeting) and the complimentary close (sincerely, very truly, etc.).The beginning (first paragraph) in the body of the letter informs the recipient the purpose of the letter.
What was the first communication device?
what was the first communication devise what was the first communication devise
Do you capitalize the first in Twenty-first century?
nope, twenty-first century is fine
How do we do a multi flow map on a shadow of a bull?
You have to make a square in the middle then you put squares around it and you put lines that are connected to the middles square then you put your topic in the middle square then you start with the first square and put the events and how do they help.
Why are the 2 set squares shaped differently?
There are two shapes to cover the two most common sets of angles used in mathematical constructions. The first set square contains 45o-45o-90o angles The second set square contains 30o-60o-90o angles
Is a square the same as a rectangle?
Of course!=======================Honk ! The buzzer is bothered by the first answer above.A square is a special kind of rectangle.All squares are rectangles, but all rectangles are not squares.
How many total squares are there in a 6 X 6 grid?
The first answer given was 6 x 6 = 36. I think a better answer is 91. The grid contains not only 36 small squares, it contains 25 2x2 squares, 16 3x3 squares, etc., all the way up to one big 6x6 square. If you think this interpretation makes no sense, then consider the parallel question, 'How many rectangles are there in a 6 x 6 grid?'
What is the solution of the difference between first two perfect squares that end with 9?
The smallest perfect squares that end with 9 are 9 (the square of 3) 49 (the square of 7). Their difference is 40.
What are the first fifteen perfect squares and their square roots?
Follow me on Twitter @Kymvergara i Followback :)
How do you move four lines from four squares to make three squares?
Not a clue. The correct answer is to take away a square. Since it requires 4 lines to make a square in the first place. Bam, just take away one of the squares. Pretty simple.
How do you make three squares with eight sticks?
Make a square using four of the sticks. Make an identical square with the other four sticks. Place the second square so that it overlaps one quarter of the first square. The third square is the small square created by the overlap and is 1/4 the size of the bigger squares.
Two squares are similar The first square has sides that measure 4 inches and the second square has sides that measure 12 inches The scale factor used to get from the first square to the second one?
3
If one square on a graph equals 2 feet by 2 feet how many square feet are in four of these squares?
first lets find the square feet in one square. 2 feet by 2 fee = 4 square feet per square on a graph. Then you want four of those so 16 square feet in four 2x2 foot squares
If you have 15 cards with different shapes If the first card you draw is a square and the probability is 1 in 5 What is the probability of next card something other than a square?
1 in 5 is a square so there are 3 squares and 12 non-squares. If the square is not replaced, and the next card is drawn at random the probability of a non-square is 12/14.
Who first noted that the square on the hypotenuse of a right angle is equal to the sum of the squares on the other two sides?
pythagoras
