Mathematics: Many rules concerning two-dimensional geometry have three-dimensional analogues. a. true b. false

we know thatquotient is the number resulting from the division of one quantity by anotherlet the first quantity the second quantity the quotientso[tex]q=rac{x}{y}[/tex] equation 1in this problem[tex]x=4.13*10^{-8} \ y= 0.04*10^{5}[/tex]substitute the values in the equation 1[tex]q=rac{4.13*10^{-8}}{0.04*10^{5}}[/tex]simplify[tex]q=rac{4.13*10^{-8}}{0.04*10^{5}}=rac{4.13}{0.04}*10^{-8}*10^{-5}=rac{4.13}{0.04}*10^{-13}\ \q=103.25*10^{-13}\ \q= (1.0325*10^{2})*10^{-13}\ \q= 1.0325*10^{-11}[/tex]thereforethe...

Many rules concerning two-dimensional geometry

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lizbeth696

14.01.2023

Mathematics

we know that

quotient is the number resulting from the division of one quantity by another

let

> the first quantity

> the second quantity

> the quotient

$q=\frac{x}{y}$ > equation 1

in this problem

$x=4.13*10^{-8} \\ y= 0.04*10^{5}$

substitute the values in the equation 1

$q=\frac{4.13*10^{-8}}{0.04*10^{5}}$

simplify

$q=\frac{4.13*10^{-8}}{0.04*10^{5}}=\frac{4.13}{0.04}*10^{-8}*10^{-5}=\frac{4.13}{0.04}*10^{-13}\\ \\q=103.25*10^{-13}\\ \\q= (1.0325*10^{2})*10^{-13}\\ \\q= 1.0325*10^{-11}$

therefore

the answer is

the quotient is equal to $1.0325*10^{-11}$

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Many rules concerning two-dimensional geometry have three-dimensional analogues. a. true b. false

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