McMacken v. Lennan
Decision Date | 14 May 1923 |
Docket Number | 5263 |
Citation | 46 S.D. 448,193 N.W. 668 |
Parties | ROY McMACKEN, Plaintiff and respondent, v. C. E. LENNAN, Defendants and appellant. |
Court | South Dakota Supreme Court |
C. E. LENNAN, Defendants and appellant. South Dakota Supreme Court Appeal from Circuit Court, Walworth, County, SD Hon. Joseph H. Bottum, Judge #5263--Affirmed W. M. Potts, Mobridge, SD Attorney for Appellant. Stephens & McNamee, Pierre, SD Attorneys for Respondent. Opinion filed May 14, 1923
Plaintiff sued for rea1 estate broker's commission in the sum of $1,776, that being: $1 per acre. Defendant admitted the employment, but said the acreage in which he agreed to pay commission was 998 instead of 1,776, and that the agreement was that such commission as not to be paid until he received sufficient payments to entitle the purchaser of a deed.
The jury believed plaintiff as to the time when the commission was earned and believed the defandant as to the acreage, for it returned a verdict for plaintiff of $998. From the judgment and an order denying new trial, defendant appeals.
The only alleged error argued by appellant was the refusal of the trial court to permit the introduction in evidence of the following letters written by appellant to respondent on February 10, 1921, and March 28, 1921, respectively:
[46 SD 50]
Exhibit 3.
Exhibit 4.
It is undisputed that respondent brought the vendor and vendee together, and that they entered into a contract on May 10, 1920, by the terms of which the payments were to be as follows:
$100 at the date of contract.
$500 on or before May 15, 1920. $1,400 on or before October 1, 1920. $6,000 on or before May 15, 1921. $2,500 on or before May 15, 1922. $2,756 on or before May 15, 1923. $13,256.70 on or before May 15. 1925. It was further agreed that purchaser would be entitled to a deed when half of the consideration was paid. It is undisputed that the first three payments, aggregating $2,000, were made. It will be noticed that the letters, Exhibits 3...
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