using approximations what statement is

  1. Now note that the following becomes good approximations as θ→0:sinθ≈θ sin2(π4−θ)≈12−c⋅θ (where c is some
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    2. unknown asked by unknown
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  2. Now note that the following becomes good approximations as θ→0:sinθ≈θ sin2(π4−θ)≈12−c⋅θ (where c is some
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    2. unknown asked by unknown
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  3. using approximations what statement is true√48 < √36 √49 < 7 √48 > √36 √49 > 7
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    2. Preston asked by Preston
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  4. Using rational approximations, what statement is true? √12 >π√12<π √16>4 √16<4
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  5. using rational approximations which statement is true?√12 < π √16 > 4 √16 < 4 √12 > π
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  6. Using rational approximations, what statement is true?√12 < Π √12 > Π √16 < 4 √16 > 4
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    2. im struggling asked by im struggling
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  7. Using rational approximations, what statement is true? √81 > 9. √71 < √61. √81 < 9. √71 > √61.
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  8. using rational approximations which statement is true?√71< √61 √71 > √61 √81< 9 √81 > 9
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  9. using rational approximations what statement is true√49 > 7 √49 < 7 √48 < √36 √48 > √36
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  10. Using rational approximations, what statement is true? √49 > 7. √49 < 7. V48 < √36. √48 > √36.
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