The ratios are not equal.
This can depend on how the cross is made. It can either have 2 or 4 lines of symmetry.
Ratios can be written either like this 4/5 or 4:5 both mean 4 out of 5
If you mean 5 and 7 then it is 10 and 14
If you mean: 12 to 3 then it is equivalent to 4 to 1
No. At best, it is approximately equal.
When two ratios form a proportion, the ratios are equal
equivalent ratios
not equal to
Two ratios, a:b and c:d are proportional if there is some number x such that a = cx and b = dx. Equivalently, if ad = bc (each is equal to cdx).
ratios that r the same
In a problem dealing with ratios, the cross produces are the product of the means, and the product of the extremes. These products are eauakl ro each other. Ratios can be written different ways. a:b :: c:d the means are the ones closest together (in the middle) their product is bc the extremes are ones fartherest apart (rt and left ends) their product is ad so .... bc = ad Ratios can also be written as fractions. a / b = c / d so bc = ad (same thing) Ex: if 3/x = 21/9 solve by using cross products 21x = 3(9) 21x = 27 x = 27 / 21 x = 1 and 2/7 or in decimal form 1.286 (rounded) There is also a cross product of vectors if you are studying them. If 2 vectors, a and b, are acting at some angle C to each other then their cross product is a x b = a b sin C , where a is the magnitude of vector a, similarly for b a x b is read as the cross product of vectors a and b, or just shortened to a cross b
: 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
No
This can depend on how the cross is made. It can either have 2 or 4 lines of symmetry.
a conversion factor conversion factors people!i mean come on i am 12 and you are probably older than me and i no the answer!woo hooo! i am smartical!;) haha conversion factor!
It is a part of an expression related to ratios.
sin, cos and tan