Korijeni u razlomku

Korijeni,potencije, realni brojevi
<h4>1. Zagrijavanje:</h4> <p>a) \( \sqrt{§§V1(36,144,36)§§} - \frac{1}{§§V2(6,30,6)§§} + \frac{§§V3(16,80,16)§§}{\sqrt{§§V4(25,100,25)§§}} \)</p> Ovo je jednostavan zadatak koji uključuje korijene i razlomke. Ako imaš još nešto ili želiš dodatne zadatke, slobodno mi javi. <h4>2. Zbroji ili oduzmi sljedeće izraze s korijenima i razlomcima:</h4> <p>a) \( \sqrt{§§V13(25,100,25)§§} + \frac{1}{§§V14(2,5,1)§§} - \sqrt{§§V15(9,36,9)§§} \)</p> <p>b) \( \frac{§§V16(3,15,3)§§}{\sqrt{§§V17(4,16,4)§§}} - \frac{1}{§§V18(2,10,2)§§} + \sqrt{§§V19(5,20,5)§§} \)</p> <p>c) \( \sqrt{§§V20(16,64,16)§§} - \frac{1}{§§V21(3,15,3)§§} + \frac{1}{§§V22(2,8,2)§§} \)</p> <p>d) \( \frac{\sqrt{§§V23(36,144,36)§§}}{§§V24(2,10,2)§§} + \frac{1}{§§V25(5,25,5)§§} - \sqrt{§§V26(4,16,4)§§} \)</p> <h4>3. Zbroji ili oduzmi sljedeće izraze s korijenima i razlomcima:</h4> <p>a) \( \frac{§§V27(3,15,3)§§}{\sqrt{§§V28(9,36,9)§§}} + \sqrt{§§V29(16,64,16)§§} - \frac{1}{§§V30(2,10,2)§§} \)</p> <p>b) \( \sqrt{§§V31(25,100,25)§§} - \frac{1}{§§V32(2,5,1)§§} + \frac{1}{§§V33(4,16,4)§§} \)</p> <p>c) \( \frac{\sqrt{§§V34(36,144,36)§§}}{§§V35(2,10,2)§§} + \sqrt{§§V36(9,36,9)§§} - \frac{1}{§§V37(5,25,5)§§} \)</p> <p>d) \( \sqrt{§§V38(16,64,16)§§} - \frac{1}{§§V39(3,15,3)§§} + \frac{1}{§§V40(2,8,2)§§} \)</p> <p>e) \( \frac{1}{§§V41(3,12,3)§§} - \sqrt{§§V42(9,36,9)§§} + \frac{\sqrt{§§V43(64,256,64)§§}}{§§V44(2,10,2)§§} \)</p> <h4>4. Zbroji ili oduzmi sljedeće izraze s korijenima i razlomcima:</h4> <p>a) \( \frac{1}{§§V45(4,16,4)§§} - \sqrt{§§V46(25,100,25)§§} + \frac{\sqrt{§§V47(81,324,81)§§}}{§§V48(3,12,3)§§} \)</p> <p>b) \( \sqrt{§§V49(36,144,36)§§} - \frac{1}{§§V50(2,8,2)§§} + \frac{1}{§§V51(5,25,5)§§} \)</p> <p>c) \( \frac{§§V52(2,10,2)§§}{\sqrt{§§V53(9,36,9)§§}} + \sqrt{§§V54(16,64,16)§§} - \frac{1}{§§V55(3,15,3)§§} \)</p> <p>d) \( \sqrt{§§V56(16,64,16)§§} - \frac{1}{§§V57(3,12,3)§§} + \frac{1}{§§V58(2,8,2)§§} \)</p> <p>e) \( \frac{\sqrt{§§V59(36,144,36)§§}}{§§V60(2,10,2)§§} + \sqrt{§§V61(9,36,9)§§} - \frac{1}{§§V62(5,25,5)§§} \)</p> <p>f) \( \frac{1}{§§V63(3,15,3)§§} - \sqrt{§§V64(9,36,9)§§} + \frac{\sqrt{§§V65(64,256,64)§§}}{§§V66(2,10,2)§§} \)</p> <p>g) \( \sqrt{§§V67(25,100,25)§§} + \frac{1}{§§V68(2,5,1)§§} - \sqrt{§§V69(9,36,9)§§} \)</p> <p>h) \( \frac{\sqrt{§§V70(81,324,81)§§}}{§§V71(2,10,2)§§} - \sqrt{§§V72(36,144,36)§§} + \frac{1}{§§V73(4,16,4)§§} \)</p> <p>i) \( \frac{1}{§§V74(3,12,3)§§} - \sqrt{§§V75(9,36,9)§§} + \frac{\sqrt{§§V76(64,256,64)§§}}{§§V77(2,10,2)§§} \)</p> <p>j) \( \sqrt{§§V78(16,64,16)§§} - \frac{1}{§§V79(3,15,3)§§} + \frac{1}{§§V80(2,8,2)§§} \)</p> <p>k) \( \frac{\sqrt{§§V81(36,144,36)§§}}{§§V82(2,10,2)§§} + \sqrt{§§V83(9,36,9)§§} - \frac{1}{§§V84(5,25,5)§§} \)</p> <p>l) \( \frac{1}{§§V85(3,15,3)§§} - \sqrt{§§V86(9,36,9)§§} + \frac{\sqrt{§§V87(64,256,64)§§}}{§§V88(2,10,2)§§} \)</p> <p>m) \( \sqrt{§§V89(25,100,25)§§} + \frac{1}{§§V90(2,5,1)§§} - \sqrt{§§V91(9,36,9)§§} \)</p> <p>n) \( \frac{\sqrt{§§V92(81,324,81)§§}}{§§V93(2,10,2)§§} - \sqrt{§§V94(36,144,36)§§} + \frac{1}{§§V95(4,16,4)§§} \)</p> <p>o) \( \frac{1}{§§V96(3,12,3)§§} - \sqrt{§§V97(9,36,9)§§} + \frac{\sqrt{§§V98(64,256,64)§§}}{§§V99(2,10,2)§§} \)</p> <p>p) \( \sqrt{§§V100(16,64,16)§§} - \frac{1}{§§V101(3,15,3)§§} + \frac{1}{§§V102(2,8,2)§§} \)</p> <p>q) \( \frac{\sqrt{§§V103(36,144,36)§§}}{§§V104(2,10,2)§§} + \sqrt{§§V105(9,36,9)§§} - \frac{1}{§§V106(5,25,5)§§} \)</p> <p>r) \( \frac{1}{§§V107(3,15,3)§§} - \sqrt{§§V108(9,36,9)§§} + \frac{\sqrt{§§V109(64,256,64)§§}}{§§V110(2,10,2)§§} \)</p> <p>s) \( \sqrt{§§V111(25,100,25)§§} + \frac{1}{§§V112(2,5,1)§§} - \sqrt{§§V113(9,36,9)§§} \)</p> <p>t) \( \frac{\sqrt{§§V114(81,324,81)§§}}{§§V115(2,10,2)§§} - \sqrt{§§V116(36,144,36)§§} + \frac{1}{§§V117(4,16,4)§§} \)</p> Ispričavam se na nesporazumu. 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