Den gamla formeln heter, surprice surprice, RANG().
Om priserna står i rad 1 så ger det här rangen på värdet i B1:
=RANG(B1;$B$1:$F$1)
RANG finns kvar för bakåtkompabilitet men har blivit ersatt av två nya formler:
RANG.EKV "Om det finns flera värden med samma rangordning returneras den högsta rangordningen för uppsättningen"
RANG.MED "Om det finns flera värden med samma rangordning returneras den genomsnittliga rangordningen"
Formleln blir likadan
=RANG.MED(B1;$B$1:$F$1)
eller
=RANG.MED(B1;1:1) (kikar i hela rad 1, om du vill)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaoAAAA9CAYAAAD8my25AAANAklEQVR4nO2dv5aqPBeHf3zrvY/zFTDFLK8gXoHYWNHahRIaO8vpbKCU7rRWNsIVyBW4phgonCvJW4CaYAA9f17R7Gctm4TE7LDJJjsh2zoejwIEQRAEMVD+AYAfP348uh1EB9/f34bfI+vRDSAejrnv06Y//9/f3/jfoxtBEARBEF2QoSIIgiAGDRkqgiAIYtCQoSIIgiAGDRmqVkrEYwt+9uh2EARBmE3DUFWD8zgu1dR4DGsco6zzrcbonfmntDrfkn8+dGN95lf5fYagjMdKfcr1ZYxxS15Xuc46iQ409/fceV159RVKv49xUjM1Xa8vQyEeA5Yl/XwpM1PzGo8RyrhKH8fX9Z7y2soOBdPlB9r1uGs8kss1x9e+vOHQ8YxnfmPcv36eW/sN/fLfOaOyESw5kHwoN+cjYYgWk/NVLCoghIAQAilP4F5ZggzbhIFzhmTbMSyVMeYbD0VdVxExJO5J8Ay+EwKn/0o5ErcWvqtcZ53ELfBUnO+vWE9uyivjMRyp34XYI7ABIMNKStfry7DgKSBE/VvXiRlguUBU1OkpEDo465VvAXMAEbuur4wBZwMU4lJv1TfDxGT5u/S4dTxCBt+yMMdSI39X3jDRPuOT9SXt/CwD4DNM0NNvN8h/v+tvskbKc4Sr2lysQuR82apYkxkHDl9Q7GS2RcI8LBYeWLJtNxJ2gP0+wKlqe+qB4YCvsq4DHMvTH08WiFiOz6KnXFdeF5kvvQVk8K0x4ti/emsgdGRYhUD089LvFyZYS/fDeWfX+vIElF8AGDA9CTIBOHDWq7UA9oG+bNU30PTN82CG/B163DUeYYK1ENgHjqbOrrwnRpnA9Dz/N8j/S2tUk0VUGRjNbKrRWsQfCTB6UxqYbRMwbwrbnsJjCT5une4Wn8gxwpsNlF8HgL2jKd5BZ3GkcnflnRvsw3IPiIq9ZJBzhCGQCgEh1mjrgVckcfXT99a88gsHAJt5u1uwIsMqzCvd+Msy/A6Je+2ist8A5EDRuPazmdCkRN03Le60AWKs/B16fNd49OR0Pf8nlAnMzc9/O1pDlYeO4md0wly9wA6w5AlcRz+bupR3sPEK1T1UGzdvagOwMfUY8s3uhjfoyuixaNFiFGy8je4t11cngK8Y4ysjVcFTswwUYCPYX6b2RQSEzmk22ZFXfCIH4P2s84sILHEvPvyzf9tFwlPsh+r3ARDsL+6pSsbavTUBUg640jrL4RZXToG6b+p6C4AlGOy6qdHy9+mxQtt49Mx0Pf8yGbYJwGf16HhXv+nRGip5jem0jtNksojAwJGur4dqJvlp83ClCFLuNsiZd3YR2FMPLN9g12OpMt9BiAg/WwexEl+H+8r11wkkYYi8Ndds7GAJjgS6ZcbrPGnWak/hMeltU/JvF+8fT+NKtYPKvXWScbKW1m4EMLpDcS59g7pv/nRr/zxmyt+hxwr68eiVaHv+y/gDCYugOtpu7Tc9f3d7+mSBSHHtldhtciAP4ZxmbE6IHDk2HZYq8y24hwiFvLb0NgLyzytXw0jy4enK3ZInw9P6zWEeP926yV+n/MIBDO8697Kc57zftg6IO9YMh0DtttLKnwEJgFnflNsBGPAc8jYxTf4OPb5lPHo5tM9/5b7nS2lcveP5b+Mvf0dV7RI8z6qyFcKcISrE1YytOfOqqLZDag3KZKZa82yFMOf1g9FRrjOvRYrgJyKEcAbpj/jvyHzVJ52twvPsuCuveoOSXkZqPfCmdrWlV+rXcrfpXzN8EJmPhoxALm8gkPBdgEXodw3XM4jN7lQpEOaAN/1Djf6DmC5/px53jkevQeczXlPGH0jQkLur327leDyKC4WIGASLCiFTREyARaJQEwUDF6l6paZ8KjggeCpEyiHA1RLNa9RkLlAdm6z+ThcWkWDndCbOf9tVrq/OhiyX5KqNlWwt7f1LqPfogTT7TtaJrjwhGvdK7ruqn6G7j2eudr4+5pc2dIZBnN+5CijysUgtyzU6d76mUZanA5B1cPIPhFY9bubJepy2yF/05FU8xfNfXSCNkQ1a++02+a3j8ShMPkL+GTD9mH8K80FQmA9zn38K80EQBEEMHjJUBEEQxKAhQ0UQBEEMGut4PJrr/CWegh8//v/oJhAP5vv7+OgmEA/kHwBGL9Q9A7SYejRcftPvP8lvuvzk+iMIgiAGDRkqgiAIYtCQoSIIgiAGDRkqgiAIYtCQoSIIgiAGTcNQVQe2tsW8l8n8Kl93Tuspb9yIqlXG4+uAWWWMsaX+p+FnvxqGRucMU4AyHhut/6bLD1z6oDlmmkSb3QBuiEeV8gTuleZk2CYMnDMkumBEABhrOxFdaRksJ8QoVU++hPsc8YiIPweXdUAT4+xlKWPMNx4KKZJAYpL+my4/MviWhTmW0IT9M4fMh3vg4C190Ov6m8w4cPhSYzFlWyTMw2LhVSHpdQW9JSKmM3LnSuC7CXgqoI5LE6wNC+1OGIwdYC/HWXumeFx/AtPlxwRrIbAPdEG9TKGKtM6XC7y3XNFjqKoKMHpT4jZl2wTMm8K2p/CUwIgyDoKfEVjyAW12tr2OW0IYS+KeXD9jvb6YQvE52Hhc/wmmy28gZTxHOErR5UjRGqo8dOpBw8HGK1RXTBnjIzkFvbIx9RjyzU4f/dYOsOT5TdFxVT+1SVN/07ER7OUgmkDomHr/qxdDFi0M9SiYLr+BlDHm4Qhpj7u/e40q5VfrTOVuo0R1tKceWL5BWyT5yToFz0PMe16T7WB//k/CXOxgqUZKNYjMdxAiws/AzOmE6fKbR4l4HmKU9i/1dLv+JgtEimuvxG6TA3kI5zT7cULkkMIMX1eCdW3wdkryzNgBieig/MIBDO+Guewz34J7iFBI6zUmYbr8ZlLgM5fd/g7CvPbojVUvXM8alY1gKc2q6lj3UaHGiS6inh1+tcELw1xOxCJiSFwzt6MSFZmvrkllq1CZsb8+1fZ8cwdp0+U3mWojycWWFIhY7dFr6EL/B7/SzCfbJgBfojkz73fX2NXGimZqsIcoIhxc6Rsal3zUJjGZjRA6l/tv3ICVrRDmUL0UJn1LZrr89fZ0ZTZh+PdUOqzj8ShMPkL+GaBj/kl+kp/kNxUK80EQBEEMHjJUBEEQxKAhQ0UQBEEMGut4PIpHN4IgCIIg2vgHgNELdc8ALaaS/CQ/yW8qtJmCIAiCGDxkqAiCIIhBQ4aKIAiCGDRkqAiCIIhBQ4aKIAiCGDQNQ1UdEGnJZ261xIY6xbfXHcl1ymueV1XG4+szvMoYY0v9z/Zjvi7t016T+VUd55N3dfKc2qXPM+aIscGguQ8vcBPU+Gq36TTJ/zry38upv0w+46/NbgB98aiEQMp14eQzbBMGzhmSlpNoGes5Ub1qGSwnxCiVT9BNAbc7cB5jDMnHdTDGbJuA8+t4VjxVT3vfS6fqyrKKlCNxzVaWR6Hco54gaoOnjDHfeCik6AJJj06T/C8k/11Uh9LOsUTUPLXbJDIf7oGDt/RBr+tvMuPA4Us1CtkWCfOwWHhgyVavgN4SEdMZuXMl8N0EPBWNEMQTrEV3IK3RcgneDNZYxvhIOGazPok6mKy1wSIJ4i7sAHvpBHh76oHhgC9T3n9Ml/8uqlAX+8CwAGwKVWRnvlzgveWKHkNVVYDRmxJ2IdsmYN4Utj2FpwRWlHGq0B7JB7TZ2RYJOGa/9PI0wYyrwRrL3QY5n/1+eBAK6PgQLsHTxnp9eWaKT+QY4a0jdgnJ/8LyE52U8RzhKEXXRFprqE4xUSzLwcYr1Kl4GeMjYfCmNgAbU48h3+yu3HAAADvAkucI59duuuvGyj7tbjcBUM30LjOfDKsQiBZ6SRM53tUNdRP/JTaCvRyEEwidV7pH1ctee4w1kv+15Sc6KWPMwxHSHndv9xqVxg1W7jZKBFZ76oE13XASk3UKnoeY97wm2cH+/J83Ic98aldkW1RYdY2q261IPJb+IJzPReY7CBHhZzPaaAsk/2vJT3RRIp6HGKX9Y3K3668OIX9x7ZXYbXI1GqcTIofqhmtUgnVt8HZK8u+62OpQ9tvs4or81apkfsslSfw25RcOYHh/AZd95v9CxGKS/2XkJ/oo8JnLHi8pyvFY9cL1rFHZCJbSrCpbIcwZokLdRVdEPTv8aoMXhrmcWBka94atqy0X2FMPLHHhJhzLG9/YOiljjN0uNwXxp8l8dU0iW4XKjP05qfRWP0irOk3yv6L8xG1UG0kutqRAxGqPXkNv+j/4lWY+2TYB+BJNm9A/XberjRXN1GAPUUQ4yGtI9xgKewqPAejZRKGuUanbzy/rcRYsZwOvULevE3+XyWyE0Lncm7vfwIdItkKYQ/U8tHwfRPK/oPx3UW1PV2YThn9PpcM6Ho/C5CPknwE65p/kJ/lJflOhMB8EQRDE4CFDRRAEQQwaMlQEQRDEoLGOx6N4dCMIgiAIoo1/AcH3UMw2cfU2AAAAAElFTkSuQmCC)