Photographic objective

Claim 2

A photographic objective having the following various conditions: having five lens components, in order from front to rear, the 1st lens components being a meniscus lens of positive refractive power convex toward the front, the 2nd lens component being a lens having a negative refractive power, the 3rd lens component being a meniscus lens of positive refractive power convex toward the rear, the 4th lens component being a lens having a positive refractive power, and the 5th lens component being a meniscus lens of negative refractive power convex toward the rear, said objective satisfying the following conditions:

Claim 3

4<f F /f<0.9 3<(r.sub.5 +r.sub.6) / (r.sub.5 -r.sub.6)<9 1.55<(n.sub.3 +n.sub.4) / 2<1.75 wherein f F : the overall focal length of said 1st to said 4th lens components, f: the focal length of the entire lens system, r 5 and r 6 : the radii of curvature of the front and rear lens surfaces of said 3rd lens component respectively, and n 3 and n 4 : the refractive indices of the glasses of the said 3rd and said 4th lens components respectively.

Claim 4

4<f F /f<0.9 3<(r.sub.5 +r.sub.6) / (r.sub.5 -r.sub.6)<9 1.55<(n.sub.3 +n.sub.4) / 2<1.75 wherein f F : the overall focal length of said 1st to said 4th lens components, f: the focal length of the entire lens system, r 5 and r 6 : the radii of curvature of the front and rear lens surfaces of said 3rd lens component respectively, and n 3 and n 4 : the refractive indices of the glasses of the said 3rd and said 4th lens components respectively.

Claim 5

A photographic objective according to claim 1, wherein the front lens surface of said 5th lens component is formed to an aspheric one, and letting ΔX denote the difference between this aspheric surface and a spherical surface of which the radius of curvature, r9, is contributable to the determination of the focal length, and taking the axial direction as an x-axis, the direction perpendicular to the optical axis as a y-axis, the direction in which the light advances as positive with the intersection of the aspheric surface and the optical axis as an original point, we have ΔX ΔX={(1/r*.sub.9)y.sup.2 }/{1+√1-(y/r*.sub.9).sup.2 }+a.sub.1 y.sup.2 +a.sub.2 y.sup.4 +a.sub.3 y.sup.6 +. . . +b.sub.1 b.sup.3 +b.sub.2 y.sup.5 +. . . -{(1/r.sub.9)y.sup.2 }/{1+√1-(y/r.sub.9).sup.2 } where r9 is the radius of curvature of the paraxial region of the front surface of the 5th lens component, r9* is the radius of curvature of the reference sphericl surface of the equivalent lens component defined by r9=1/[(1/r9*)+2al], ai and bi are the aspheric coefficients of even- and odd-numbered orders respectively, and for the values of ΔX at the heights of (r9)×0.7 and (r9)×0.5 in the y-ordinate which values are denoted by ΔX[0.7r9] and ΔX[0.5r9] respectively, the following conditions are set forth: 5×10.sup.-4 <|ΔX[0.7r.sub.9 ]/f|<5×10.sup.-3 5×10.sup.-5 <|ΔX[0.5r.sub.9 ]/f|<1×10.sup.-3