For a standard normal distribution (µ=0, σ=1), the area under the curve less than 1.25 is 0.894. what is the approximate percentage of the area under the curve less than -1.25?

The approximate percentage of the area under the curve less than -1.25 is 10.6%

For a Symmetric distribution :

The total area under the curve = 1

Hence,

P(Z < x) + P(Z > x) = 1

If the area under the curve less than 1.25 = 0.894

P(Z < 1.25) = 0.894

The percentage are under the curve less Than - 1.25 can be expressed as :

P(Z < - 1.25) = 1 - P(Z < 1.25) = 1 - 0.894

P(Z < - 1.25) = 0.106

Hence,

P(Z < - 1.25) = 10.6%

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10.6%

Step-by-step explanation:

Normal curves are symmetrical.  That means that on a standard normal distribution,  the area less than -1.25 is the same as the area greater than +1.25.  The total area under the curve is 1, so:

P = 1 - 0.894

P = 0.106

Approximately 10.6% of the area under the curve lies below -1.25.

b

step-by-step explanation:

given

- 2 (3x + 12y - 5 - 17x - 16y + 4 )

simplify the parenthesis by collecting like terms

= - 2 (- 14x - 4y - 1) ← distribute the parenthesis by - 2

= 28x + 8y + 2 → b