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How do you calculate the area of a poster that measures 40 inches by 14 inches?
Calculate the area of a poster that measures 40 inches by 14 inches?
What are the measures of two complementary angles if the difference in their measures is 10?
40 and 50 degrees
How many square feet are there in a room that measures 40 feet by 40 feet?
40*40 = 1600 square feet
If one angle of a parallelogram measures 40 degrees and another angel measures 140 degrees what are the measures of the other two angles?
The other two angles are also 40 degrees and 140 degrees.
What kind of triangle has one angle that measures 13 one measures 40 and one measures 127 degrees?
An obtuse triangle.
What is the complement of an angle that measures 40 degrees?
A pair of complimentary angles has a sum that measures 90 degrees. If your first angle is 40 degrees, the complement must equal 50. 90= 40+X 50=X
Area of poster that measures 40 inches by 14 inches?
40" * 14" = 560 square inches.
How many glasses are in a liqueur bottle?
Depending on the measures you are pouring, 28 standard 25ml measures and 14 standard 50ml measures.
What is the total value of the money in Uk monopoly?
In a standard UK Monopoly game, the total value of the money is £20,580. This includes various denominations: £1 (40 notes), £5 (40 notes), £10 (30 notes), £20 (30 notes), £50 (20 notes), and £100 (20 notes). Each player starts with a set amount of money, but the total amount in circulation remains constant throughout the game.
A triangle has one angle that measures 19 degrees one angle that measures 121 degrees and one angle that measures 40 degrees?
right triangle
What will happen to music in 40 years?
Music is always going to be around. In 40 years it may have changed a lot, but it will always be.
If A rhombus has 1 angle that measures 40 degrees what are the measures of the remaining angles?
140, 40 and 140. Since the adjacent angles of a rhombus are supplementary angles and one of them is 40 degrees, the other is (180 - 40)140 degrees. So that two others are 40 and 140 degrees, as congruent opposite angles of the rhombus.
