How to Secure the Lowest Mortgage Rate in 4 Years (Before the Buying Frenzy Hits!)

Yes! You Can Buy a Home with Keith Goeringer

"Yes, You Can Buy a Home" Podcast – Episode-9
Ready to finally lock in your dream home at a price you can afford? In this episode, host Keith Goeringer – a mortgage and real estate expert with 23 years of experience – reveals the game-changing strategies you need to secure the lowest mortgage rates we've seen in four years.
But there’s a catch: As rates continue to improve, a buying frenzy is likely to hit, and if you wait too long, you could miss out on the best deals.

Discover two powerful strategies to lock in your rate before the crowd catches on:

1. Permanent Buy-Downs – Secure a lower rate for the life of your loan.
2. Temporary Buy-Downs – Enjoy reduced payments for the first 1-3 years while waiting for an ideal refinancing opportunity.

Plus, Keith shares real-life stories of buyers who turned the tables in their favor and how you can avoid getting stuck in a competitive bidding war.
Hit ‘Subscribe’ and get ready to navigate this market like a pro.
This episode is packed with actionable tips and insights you won’t find anywhere else. Tune in now and learn how to secure your dream home at the right price, at the right time.

• Subscribe to the Yes, You Can Buy a Home podcast for more expert tips, strategies, and insider knowledge.
• Share this episode with friends or family who are considering buying a home.
• Connect with Keith on social media for more updates and exclusive content.

Schedule your free consultation- http://schedulewithkeithgo.com
Send me a message - [email protected]

챕터

1. Introduction (00:00:00)

2. The Current Market Shift (00:00:30)

3. Real Story: Turning the Tables (00:01:30)

4. Strategy #1: Permanent Buy-Downs (00:02:30)

5. Strategy #2: Temporary Buy-Downs (00:03:30)

6. Why Timing is Everything (00:04:30)

7. Addressing Common Concerns (00:05:30)

8. How to Take Action (00:06:30)

9. Sneak Peek for Next Episode (00:07:30)

10. Closing and Disclaimer (00:08:00)