History, 17.09.2019 21:50, kkqueen01

Two passages of scripture concerning god's supplying our needs are:
matthew 6: 25 and 32
mark 6: 25 and 32
luke 24: 6 and 32
john 7: 2 and 25
god wants us to pray:
from the heart with a genuine attitude of worship
about only those things which are really important
using fancy and enticing words

Answers: 1

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Answers

Two passages of Scripture concerning God's supplying our needs are:
Matthew 6:25 and 32

Matthew 6:25 - 32 says, "25 “Therefore I tell you, do not worry about your life, what you will eat or drink; or about your body, what you will wear. Is not life more than food, and the body more than clothes? 26 Look at the birds of the air; they do not sow or reap or store away in barns, and yet your heavenly Father feeds them.Are you not much more valuable than they? 27 Can any one of you by worrying add a single hour to your life[a]?

28 “And why do you worry about clothes? See how the flowers of the field grow. They do not labor or spin. 29 Yet I tell you that not even Solomon in all his splendor was dressed like one of these. 30 If that is how God clothes the grass of the field, which is here today and tomorrow is thrown into the fire, will he not much more clothe you—you of little faith? 31 So do not worry, saying, ‘What shall we eat?’ or ‘What shall we drink?’ or ‘What shall we wear?’ 32 For the pagans run after all these things, and your heavenly Father knows that you need them."

God wants us to pray:
from the heart with a genuine attitude of worship

God wants the best for us. He loves us so much that He gave up his only son to save us. All He asks from us is to live our lives as a reflection of his love and mercy. We must be Christ-like in our actions and words towards others just as how the bible depicted how Christ lived his life.

answered: bossboybaker

A, Mathew 6:25 and 32

Explanation:

answered: Guest

d the wampanoag the pilgrims because the pilgrims protected them from their native americans foes.

answered: Guest

Remember soh-cah-toasoh: $\sin(angle) = \frac{opposite}{hypotenuse}$ cah: $\cos(angle) = \frac{adjacent}{hypotenuse}$ toa: $\tan(angle) = \frac{opposite}{adjacent}$ now, looking at the picture we can see that we have an angle, the hypotenuse and want to find the value of the adjacent side to the angle. so we use cah to find the adjacent angle. plug in what we have: $\cos(69) = \frac{x}{17}$ we need to solve for x now so we get it by itself on one side: $\cos(69) \times 17 = x$ plug this into your calculator and you'll find that: $x = 6.09$