客户支付能力是指客户能够以货币形式支付货物款项的能力,是构成市场的三要素之一,又是客户资格审查的主要内容,同时还是防止推销人员上当受骗的主要方法。
(1)客户支付能力审核的目的
1)寻找合格的客户。一些客户的潜在需求不等于现实的市场购买需求,更不等于客户的现实购买行为。只有那些具有支付能力的需求,才能构成现实的市场需求和现实的客户购买行为。有支付能力的客户才是合格的客户。不合格的客户不能纳入推销计划之中。
2)提高推销效率。在构成市场的三要素中,客户支付能力是一个关键的、稳定的、相对缺乏弹性的因素,也是推销人员最担心的一个因素。只有通过事先的审查,把那些对产品拥有需求,又拥有足够支付能力的客户作为推销的具体对象,才能提高推销效率。
3)能更好地满足客户需求。支付能力是目前影响客户消费与购买的主要因素。拥有不同支付能力的客户,往往存在着不同的需求。了解客户的支付能力并加以分析,才可以实现量体裁衣量身定做,分别满足不同客户的不同层次的需求。
4)防止与避免货款损失。随着市场经济的发展与竞争的加剧,商业欺诈行为时有发生。对推销对象的购买资格、信用审查不够,是造成巨大损失的主要原因。因此,推销人员不仅要了解对方现时是否有足够的支付能力,而且要了解对方在回收货款方面的态度。
(2)个人客户的购买能力审查
个人客户的购买能力审查主要是从影响消费者购买力的各种因素,如实际收入、家庭总支出、消费储蓄与信贷等几个方面进行审查。其中,实际收入的多少决定了个人客户市场购买水平的高低,也是影响高档耐用消费品、旅游商品销售的主要因素。这部分收入越多,人们的购买力就越强,人们的消费水平也越高,企业的营销机会也就越多。另外,客户的购买力除了受实际收入的影响外,还要受家庭总支出、家庭储蓄和信贷情况等因素的直接影响。例如,当前各种形式的赊销、分期付款、延期付款购物越来越多,因为它允许人们购买超过自己实际购买力的商品。所以有些年轻人,虽然收入不高,但是由于提前贷款消费的意识比较强,也可能具有一定的购买能力,从而有可能被推销人员确定为目标对象。
当然,在消费信贷发展比较好的行业,例如房地产行业、汽车行业、其他大件耐用品行业的购销活动中,也需要对个人消费者的支付能力进行审查。
(3)团体客户的购买力审查
购买力审查的重点对象是组织与企业购买者,他们是客户支付能力审查的主要对象。
推销人员对团体客户购买力的审查涉及团体客户的生产状况、经营状况、资金状况、财务状况、信用状况等方面。这里主要介绍团体客户短期偿债能力和营运能力的分析。
1)短期偿债能力分析。
短期偿债能力又称支付能力,是企业以其流动资产偿还流动负债的能力。它反映企业偿付日常到期债务的实力。企业能否及时偿还到期的流动负债,是反映企业财务状况好坏的重要标志。企业如果短期偿债能力较弱,供应商将很难甚至无法收回货款。反映企业短期偿债能力的财务指标主要有以下几种。
•流动比率
流动比率是流动资产与流动负债之比,用来衡量企业的短期能力,计算公式为:
一般来讲,流动比率的结果在2左右比较合适。流动比率越高,说明企业偿还流动负债的能力越强,流动负债得到偿还的保障越大。但过高的流动比率也并非好现象,应检查资产结构是否不合理,或者是募集的长期资金没有尽快投入使用,或者是其他原因。
•速动比率
速动比率是速动资产和流动负债之比,其中的速动资产是指流动资产中能够迅速转变为现金的资产,主要包括货币资金、短期投资、应收账款和应收票据。其计算公式为:
一般来讲,速动比率的结果在1左右比较合适。速动比率越高,说明企业偿还流动负债的能力越强;低于1的速动比率被认为是短期偿债能力偏低。但速动比率过高也不好,在这种情况下企业会因现金及应收账款占用过多,而增加企业的机会成本。
•现金比率
除了以上两个指标之外,还有一个指标一一现金比率,是企业现金类资产与流动负债的比率,即现金比率二现金类资产-流动负债。现金比率是衡量企业即时偿付债务能力的比率,在反映企业短期变现能力方面,可以弥补以上两个指标的不足,能更为稳健地衡量企业的短期偿债能力。一般来说,现金比率在20%以上为好。现金比率越高,说明现金类资产在流动资产中所占比例较大,企业应急能力较强,举债能力则较大。
上述三个指标都能反映企业短期偿债能力。但企业的经营状况总是在不断变化的,要科学、合理、准确地评价企业的短期偿债能力,必须将上述三个指标结合起来综合考察。
2)营运能力分析。
营运能力通过企业生产经营资金周转速度的有关指标反映企业资金利用的效率。企业生产经营资金周转的速度越快,表明企业利用资金的效果越好,效率越高,企业短期偿债能力越强。反映企业营运能力的主要指标如下。
•应收账款周转率
应收账款周转率是指年度内应收账款转换为现金的平均次数,其计算公式为:
一般而言,应收账款周转率越高,应收账款周转天数就越短,说明应收账款的回收就越快,可以减少坏账损失。该指标同时还考察了企业的信用管理能力,如果该比率的计算结果与行业平均值偏离过大,应考虑公司的信用政策是否合理,或是否还有其他原因。
•存货周转率
存货周转率是衡量和评价企业购入存货、投入生产、销售收回等各环节管理状况的综合性指标,也称存货的周转次数。其计算公式为:
存货周转率可以反映企业的销售效率和存货使用效率。一般来讲,存货周转率越高越好。存货周转率越高,表明存货变现的速度越快,周转额越大,资金占用水平越低。
•流动资产周转率
流动资产周转率是企业主营业务收入与平均流动资产之比,其计算公式为:
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)
流动资产周转率反映了流动资产的利用效率。结果越大,流动资产的利用效率越好。