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What is a proportion that has means 9 and10 and extremes 6 and 15?
6/9 = 10/15
7 is to 35 as 5 is to?
7/35 = 5/x You have a proportion here. A proportion is a statement that two ratios are equal. The numbers that form a proportion are called the terms of proportion. There is a special relationship between the terms, called the cross products property. In the proportion that you have, 7 and x are called the extremes of the proportion, and 35 and 5 are called the means. In a proportion, the product of the means equals to the product of the extremes. So, 7/35 = 5/x (7)(x) = (35)(5) 7x = 175 7x/7 = 175/7 x = 25 Thus 7 is to 35 as 5 is to 25.
Multiplication answer is called?
The product
What is the name of the total for multiplication?
*PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT PRODUCT
What is extremes of the proportion 8 over 6 and 4 over 3?
There are no extremes.
What is the product of the numerator of one ratio and the denominator of the other ratio called in a proportion?
The numerator of the second ratio and the denominator of the first ratio are called the means, and the numerator of the first ratio and the denominator of the second ratio are called the extremes. The product of the means equals the product of the extremes.
How do you write a proportion?
One standard way is it use colons , For example 7:14::6:12 read as 7 is to 14 as 6 is to 12. The number in the middle are called the means; those on either end are called the extremes. In a correct proportion, the product of the means equals the product of the extremes. In the example, note that 7 times 12 = 14 times 6.
What is the mathematical term the product of the mean equals the product of the extremes?
: The product of the means is equal to the product of the extremes. When you cross multiply to show 2 fractions are equivalent. Ex a/c =b/d so cross multiplying would show a x d = c x b c x b are the means a x d are the extremes Their products are equal in a proportion or equivalent fractions that is the answer and it is correct
What is the cross product method?
If a is to b as c is to d, a x d = b x c. The product of the means (b & c) equals the product of the extremes (a & d).
Why does cross multiplying with fractions work?
When cross multiplying, finding the product of the means and extremes, you are technically getting a common denominator that reduces out.
7 is to 35 as 5 is to?
7/35 = 5/x You have a proportion here. A proportion is a statement that two ratios are equal. The numbers that form a proportion are called the terms of proportion. There is a special relationship between the terms, called the cross products property. In the proportion that you have, 7 and x are called the extremes of the proportion, and 35 and 5 are called the means. In a proportion, the product of the means equals to the product of the extremes. So, 7/35 = 5/x (7)(x) = (35)(5) 7x = 175 7x/7 = 175/7 x = 25 Thus 7 is to 35 as 5 is to 25.
The first and fourth terms of a proportion are called the means?
Actually, the terms located in the middle of a proportion are called the means. The first and fourth terms are the extremes.
What is the Means-Extremes Product Property of Proportions?
The means-extreme property of proportions is the method that allows you to cross multiply an equation to find the answer. An example would be, if a/b = c/d then ad = bc.
What stages of health are between two extremes?
The stage of health between two extremes could be called balanced. At the extremes would be deathly ill and hypertrophy, or overdevelopment.
What word means the answer to a multiplication problem?
It's called the product.
Why is Death Valley called land of extremes?
death valley is called the land of extremes because it has some of the most extrems tempatures
If the product of the extremes is 8 then the geometric mean is?
It is sqrt(8) = 2*sqrt(2) = 2.823, approx.
