<p> (1) Pojednostavite ili proširite razlomke i pretvorite ih u decimalne brojeve:</p> <table class='w-100 fs-5 y-2' > <tr> <td>(a) \( \frac{§§V0(2,10,2,5)§§}{§§( §§V0(2,10,2,5)§§ +2 )§§ } \) = ________</td> <td>(b) \( \frac{§§V1(20,40,10,3)§§}{ §§(§§V1(20,40,10,3)§§ +§§V2(20,50,5,8)§§ )§§ } \) = ________</td> <td>(c) \( \frac{§§V0_2§§}{ §§( §§V2_1§§ *2 )§§ } \) = ________</td> <td>(d) \( \frac{§§V0_1§§}{ §§(§§V2_2§§ * §§V0_1§§ )§§ } \) = ________</td> </tr> <tr> <td>(e) \( \frac{§§V2_2§§}{§§( §§V2_2§§ *2 )§§ } \) = ________</td> <td>(f) \( \frac{§§V3(2,10,2,3)§§}{ §§(§§V1_2§§ * 4)§§ } \) = ________</td> <td>(g) \( \frac{§§V0_4§§}{ §§( §§V2_1§§ *8 )§§ } \) = ________</td> <td>(h) \( \frac{§§V0_3§§}{ §§V2_2§§ } \) = ________</td> </tr> </table> <br> <p> (2) Skrati razlomke do nesvodivog oblika, a zatim ih zapiši u obliku decimalnog broja:</p> <table class='w-100 fs-5 y-2' > <tr> <td>(a) \( \frac{§§V4(2,8,2,4)§§}{§§(§§V4_0§§ * 2)§§} \) = ________</td> <td>(b) \( \frac{§§V4_1§§}{§§(§§V4_1§§ * 5)§§} \) = ________</td> <td>(c) \( \frac{§§(§§V4_2§§ * 2)§§}{§§(§§V4_2§§ * 4)§§} \) = ________</td> <td>(d) \( \frac{§§(§§V4_3§§ * 3)§§}{§§(§§V4_3§§ * 6)§§} \) = ________</td> </tr> <tr> <td>(e) \( \frac{§§V5(2,8,2,4)§§}{§§(§§V5_0§§ * 4)§§} \) = ________</td> <td>(f) \( \frac{§§V5_1§§}{§§(§§V5_1§§ * 10)§§} \) = ________</td> <td>(g) \( \frac{§§(§§V5_2§§ * 4)§§}{§§(§§V5_2§§ * 8)§§} \) = ________</td> <td>(h) \( \frac{§§(§§V5_3§§ * 2)§§}{§§(§§V5_3§§ * 10)§§} \) = ________</td> </tr> </table> <br> <p> (3) Skratite razlomke (gdje je moguće) i zapišite ih u obliku decimalnog broja:</p> <table class='w-100 fs-5 y-2' > <tr> <td>(a) \( \frac{§§V4_0§§}{§§V6(100,800,100,8)§§} \) = _______</td> <td>(b) \( \frac{ §§(§§V4_1§§+ §§V2_2§§ )§§ }{§§V6_1§§} \) = _______</td> <td>(c) \( \frac{§§( §§V2_1§§ *4 )§§}{§§V6_2§§} \) = _______</td> <td>(d) \( \frac{§§V4_3§§}{§§V6_3§§} \) = _______</td> </tr> <tr> <td>(e) \( \frac{§§(§§V4_2§§+ §§V5_0§§ )§§ }{§§V6_4§§} \) = _______</td> <td>(f) \( \frac{§§V5_1§§}{§§V6_5§§} \) = _______</td> <td>(g) \( \frac{§§(§§V4_3§§ +100 + §§V5_3§§ )§§ }{§§V6_4§§} \) = _______</td> <td>(h) \( \frac{§§V5_3§§}{§§V6_7§§} \) = _______</td> </tr> </table> <br> <p>(4) Na brojevnom pravcu označi razlomke: \( \frac{§§V0(1,6,1,4)§§}{4} , \frac{§§V0_1§§}{4}, \frac{§§V0_2§§}{4} \) </p> §§F(Lin_Frac, 800, 0,,,§§F(Rep, §§V0(1,10,1,3)§§, <img src="/svg/fruit§§(§§V3(6,15,1)§§ -2 )§§.svg" width="40" />)§§,1,ppp,)§§