To find the total area under the standard normal curve to the left of $z = -1.34$ and to the right of $z = 2.26$, we can use the standard normal distribution table (Z-table) or a calculator.

1. Area to the left of $z = -1.34$:

   • From the Z-table, the area to the left of $z = -1.34$ is approximately $0.0901$.

2. Area to the right of $z = 2.26$:

   • From the Z-table, the area to the left of $z = 2.26$ is approximately $0.9878$.
   • Therefore, the area to the right is $1 - 0.9878 = 0.0122$.

3. Total area:

   • The total area to the left of $z = -1.34$ and to the right of $z = 2.26$ is: $0.0901 + 0.0122 = 0.1023$

Thus, the total area is approximately 0.1023 (rounded to four decimal places).

Would you like any further details or explanations? Here are some related questions to consider:

1. How do you interpret the areas under the normal curve?
2. What is the significance of the standard normal distribution in statistics?
3. Can you explain how to use a Z-table effectively?
4. How do you calculate areas for other values of $z$?
5. What is the relationship between $z$-scores and probabilities?

Tip: When calculating areas under the curve, always remember to consider both tails and whether you're looking for areas to the left or right of specific $z$-scores.